The data show the trend in GDP quarterly growth from the time of the initial recovery to the latest available data.
AD or ADD: 2019 Years From What?
2019 years from what? Most people still know (I hope) what event initiates our calendar. Few people know why. That's because we have, long ago, stopped paying attention to history.
No, Washington Post, The Virgin Mary Was Not A Socialist!
There is a common purpose in what at first appears to be unrelated moves to limit free speech.
Country singer Glenn Campbell died rich and very famous in Nashville in 2017. Both his wealth and fame would have been hard to fathom in consideration of his formative years in Billstown, Arkansas.
U.S. equity markets crashed, giving up earlier gains of more than 1%, after the Federal Reserve took less notice of market risks than investors had hoped.


Wrapped in a cloud of steam, the engine rolled to a cease, the screech of steel opposed to steel filling the frosty air. Snow blew around the railway platform and round Meg's calfskin jogging boots. the elements certainly was once now not enhancing.
She ordered tea with milk and sugar, eying the currant buns and candy mincemeat brownies displayed underneath a bell jar.
Later, might be, while her urge for food back. in the mean time her belly used to be twisted right into a knot.
"Anything else for you?" the cashier requested as she passed over the tea, steaming and fragrant.
All Margaret Campbell desires for Christmas is a secure trip domestic. whilst her plans for a festive vacation along with her kin in Stirling disintegrate underneath the load of her brother's bitterness, the younger schoolteacher wishes not anything greater than to come back to the scholars she loves and the city condominium she calls domestic.
Then an unforeseen detour locations her within the direction of Gordon Shaw, a good-looking newspaperman from Glasgow, who struggles less than a burden of regret and disgrace.
while the key in their shared historical past is printed, will it depart them tangled in a knot of remorse? Or may their earlier carry the threads that may bind their destiny together?
Naomi Novik's loved Temeraire sequence, a super mixture of fable and heritage that reimagines the Napoleonic wars as fought using clever dragons, is a twenty-first-century vintage. From the 1st quantity, His Majesty's Dragon, readers were entranced by means of the globe-spanning adventures of the resolute Capt.
The Persian Boy facilities at the such a lot tempestuous years of Alexander the Great's existence, as noticeable during the eyes of his lover and so much trustworthy attendant, Bagoas.
When Bagoas is especially younger, his father is murdered and he's bought as a slave to King Darius of Persia. Then, whilst Alexander conquers the land, he's given Bagoas as a present, and the boy is besotted. This ardour comes at a time while a lot is at stake—Alexander has better halves, conflicts are ablaze, and plots at the Macedon king's lifestyles abound. the result's a riveting account of a very good conqueror's years of triumph and, eventually, heartbreak.
This publication positive aspects an illustrated biography of Mary Renault together with infrequent pictures of the writer.
Nominada para el Premio Nacional del Libro en 1995, La casa de l. a. laguna es los angeles historia de una familia cuyos secretos, conflictos y quimeras privadas se suman para recrear los angeles larga historia de una nación: Puerto Rico. "Vital. .. ambiciosa. .. juguetona. .. Una saga everyday en el estilo de Gabriel García Márquez.
Evaluate: From the Romanovs to the Windsors, background of Royals takes you at the back of the palace doorways to find the secrets and techniques, scandals, betrayals and bloodshed of a few of the world's such a lot iconic royal households. each factor of background of Royals is jam-packed with wonderful storytelling, excellent images, bespoke photos, and world-beating learn from the simplest historians of their box.


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            name: "setdaily",
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            usage: "<amount:intcheck{1,}>"
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        this.client.settings.update("daily", amount);

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redpajama_set_name: RedPajamaGithub


text:
Tag Archives: EVEP
MicroVision, Inc. (NASDAQ:MVIS) has been quietly churning out high tech imaging and laser scanning technology for years. But MVIS stock began to soar last fall on news it was developing a lidar system for the automotive sector.
Source: temp-64GTX/Shutterstock.com
Between the start of December 2020 and Feb. 16 of this year, MVIS stock rocketed up by more than 920%. After a quick correction, it's surged several times since, hitting a decade-long high close of $26.44 on April 26.
Best High Tech Stocks To Own For 2022: L'Or茅al S.A. (LRLCY)
L'Oreal SA is a France-based holding company. The Company, through its subsidiaries, develops the business activities of the L'Oreal Group (Group) in the country or region in which they are located. The Group creates and develops cosmetic products. The Company's segments are Professional Products, Consumer Products, L'Oreal Luxe and Active Cosmetics. The Professional Products division includes products used and sold in hair salons and beauty institutes. The Consumer Products division includes products sold in mass-market retail channels. L'Oreal Luxe division's products are sold in various retail outlets, such as department stores, perfumeries, travel retail, the Company's boutiques and online sites. The Active Cosmetics division includes dermocosmetics products sold through various health channels, such as pharmacies, parapharmacies, drugstores and medispas. The Active Cosmetics division offers brands, including Vichy and SkinCeuticals. It operates through IT Cosmetics LLC.
L OREAL Co/ADR (OTCMKTS:LRLCY) was downgraded by Berenberg Bank from a "hold" rating to a "sell" rating in a report released on Thursday, The Fly reports.
Deutsche Bank cut shares of L OREAL Co/ADR (OTCMKTS:LRLCY) from a buy rating to a hold rating in a report released on Friday morning, The Fly reports.
Best High Tech Stocks To Own For 2022: E*TRADE Financial Corporation(ETFC)
E*TRADE Financial Corporation, a financial services company, provides brokerage and related products and services primarily to individual retail investors under the E*TRADE Financial brand name. It operates through two segments, Trading and Investing, and Balance Sheet Management. The Trading and Investing segment offers retail brokerage products and services, investor-focused banking products, and corporate services. The Balance Sheet Management segment manages asset allocation; loans previously originated by the company or purchased from third parties; deposits and customer payables; and credit, liquidity, and interest rate risk. The company provides its services to customers through digital platforms; and a network of customer service representatives and financial consultants through phone, email, and online at two branches, as well as in person through 30 branches across the United States. E*TRADE Financial Corporation was incorporated in 1982 and is headquartered in New York, New York.
E*TRADE Financial Corporation (NASDAQ:ETFC) Q1 2019 Earnings CallApril 17, 2019 5:00 p.m. ET
Get a free copy of the Zacks research report on E*TRADE Financial (ETFC)
[By Lee Jackson]
This is a top discount brokerage firm, and it could be offering investors a solid entry point here. E*Trade Financial Corp. (NASDAQ: ETFC) is a financial services firm that offers competitively priced brokerage, investing and banking solutions to individuals. The firm has expanded its brokerage and trading offering to banking products, via E*Trade Bank, and investing products and solutions.
[By Leo Sun]
Square (NYSE:SQ) CFO Sarah Friar recently stated that Square wasexploring "lots of ideas" for expanding its fintech ecosystem, including savings products and ways to trade stocks. Those comments, which Friar made at Recode's annual Code Commerce conference, suggest that Square could soon challenge online brokerages like E*TRADE (NASDAQ:ETFC) and Robinhood.
Best High Tech Stocks To Own For 2022: STAAR Surgical Company(STAA)
STAAR Surgical Company, together with its subsidiaries, engages in the design, development, manufacture, and sale of implantable lenses for the cataracts and refractive surgery. It offers intraocular lenses (IOL) that include silicone Toric IOL, which is used in cataract surgery to treat preexisting astigmatism; Preloaded Injector, a three-piece silicone or acrylic IOL preloaded into a single-use disposable injector; Aspheric IOLs that provide a clearer image than traditional spherical IOLs; and nanoFLEX IOL, a single-piece collamer aspheric IOL. The company also provides implantable collamer lenses (ICL) comprising VISIAN ICL and VISIAN Toric ICL to treat refractive disorders, such as myopia, hyperopia, and astigmatism. In addition, it sells surgical products and other related instruments, as well as manufactures AquaFlow device for the treatment of glaucoma. The company markets its products to health care providers, including surgical centers, hospitals, managed care pro viders, health maintenance organizations, group purchasing organizations, and government facilities primarily under the STAAR, Visian, Collamer, nanoFLEX, nanoPOINT, CentraFLOW, AquaPORT, Epiphany, and AquaFlow names. It distributes its products through directly employed representatives, independent sales representatives, and local distributors in the United States and internationally. The company was founded in 1982 and is headquartered in Monrovia, California.
STAAR Surgical (STAA) – Get Report: "That's a stock that's really working here. They do a great job."
Digital Turbine (APPS) – Get Report: "There are just too many companies in this business. You need to stay away."
Staar Surgical Co (NASDAQ:STAA)Q42018 Earnings Conference CallFeb. 21, 2019, 4:30 p.m. ET
STAAR Surgical Co. (NASDAQ: STAA) shares made a handy gain on Friday after the firm announced a key approval by the U.S. Food and Drug Administration (FDA).
Best High Tech Stocks To Own For 2022: Avnet, Inc.(AVT)
Avnet, Inc. (Avnet), incorporated on July 22, 1955, is a distributor of electronic components, enterprise computer, networking and storage products and software, information technology (IT) solutions and services, and embedded subsystems. The Company operates through two segments: Electronics Marketing (EM) and Technology Solutions (TS). The EM segment markets and sells semiconductors and interconnect, passive and electromechanical devices (IP&E), and embedded products to a customer base serving various end markets. The TS segment focuses on the distribution of enterprise computing servers and systems, software, storage, services and solutions from the technology manufacturers and software developers. The TS segment also provides hard disk drives, microprocessor, motherboard and dynamic random access memory (DRAM) module technologies to manufacturers of general-purpose computers and system builders.
The Company creates a link in the technology supply chain that connects electronic component and computer product manufacturers and software developers with a customer base of original equipment manufacturers (OEMs), electronic manufacturing services (EMS) providers, original design manufacturers (ODMs), systems integrators (SIs), independent software vendors (ISVs) and value-added resellers (VARs). The Company distributes electronic components, computer products and software, as received from its suppliers or through a customized solution, and offers assembly and other services. The Company has operations in the Americas; Europe, the Middle East and Africa (EMEA), and Asia/Pacific, consisting of Asia, Australia and New Zealand (Asia).
Electronics Marketing
The EM segment's products and services cater to a customer base serving various end markets, including automotive, communications, computer hardware and peripherals, industrial and manufacturing, medical equipment, and defense and aerospace. The EM segment also offers an array of customer support that help customer! s evaluate, design-in and procure electronic components throughout the lifecycle of their technology products and systems. It offers design chain support for suppliers that provides customer engineers with a range of technical design solutions. With access to a suite of design tools and engineering support from any point in the design cycle, customers can get product specifications along with evaluation kits and reference designs that enable a range of applications from concept through detailed design, including new product introduction. EM also offers engineering and technical resources deployed to support product design, bill of materials development and technical education and training across the globe. EM also provides customers access to a range of products from a spectrum of electronic component manufacturers.
EM supply chain support and logistical services provide solutions focused on OEMs, EMS providers and electronic component manufacturers. The segment supplies chain planning tools and a range of inventory management solutions. EM Embedded provides embedded computing solutions, including technical design, integration and assembly to developers of application-specific computing solutions in the non-personal computer (PC) market. EM Embedded also provides solutions for embedded and display solutions targeting industrial applications, including touch and passive displays. In addition, EM Embedded develops and manufactures standard board and industrial subsystems, and application-specific devices that enable it to produce specialized systems for specific customer requirements. EM Embedded serves OEMs that require embedded systems and solutions, including engineering, product prototyping, integration and other services in the medical, telecommunications, industrial and digital editing markets.
The Company's IT solutions span the entire IT lifecycle, and are sold and delivered to a range of TS' customer partners, including VARs, ISVs, SIs a! nd OEMs. ! These solutions can include any combination of hardware, software and supplies, and TS provided services that address infrastructure and application management, cloud computing, automation, orchestration, datacenter transformation, security, big data, aftermarket and IT lifecycle services, and multilingual vendor accredited training, among others. TS and its channel partners provide the education, tools, resources, skills and support needed around technologies, such as storage, networking and security, along with solutions and services incorporating technologies, such as big data and analytics, cloud computing and converged infrastructure. It also provides the specialization required to implement and maintain solutions in vertical markets, including energy, finance, government, healthcare and retail.
The Company competes with Arrow Electronics, Inc., Future Electronics, World Peace Group, Ingram Micro, Inc. and Tech Data Corp.
TheStreet downgraded shares of Avnet (NYSE:AVT) from a b rating to a c rating in a research report sent to investors on Wednesday morning.
Other equities analysts have also recently issued reports about the company. Citigroup increased their target price on Avnet from $37.00 to $39.00 and gave the company a sell rating in a research note on Thursday, August 9th. Pivotal Research raised Avnet from a hold rating to a buy rating and upped their price target for the company from $42.00 to $50.00 in a research report on Friday, June 15th. Zacks Investment Research lowered Avnet from a buy rating to a hold rating in a research report on Wednesday. Bank of America raised Avnet from a neutral rating to a buy rating and upped their price target for the company from $44.00 to $55.00 in a research report on Friday, August 10th. Finally, Wells Fargo & Co assumed coverage on Avnet in a research report on Tuesday, July 17th. They set a market perform rating and a $47.00 price target on the stock. Two analysts have rated the stock with a sell rating, five have given a hold rating and three have issued a buy rating to the company. Avnet currently has an average rating of Hold and a consensus price target of $45.14.
Get a free copy of the Zacks research report on Avnet (AVT)
Aventus (CURRENCY:AVT) traded up 19.4% against the dollar during the 1-day period ending at 21:00 PM ET on October 7th. Aventus has a market capitalization of $2.53 million and approximately $56,790.00 worth of Aventus was traded on exchanges in the last day. In the last seven days, Aventus has traded up 3.3% against the dollar. One Aventus token can currently be bought for approximately $0.42 or 0.00006398 BTC on major cryptocurrency exchanges including Mercatox, Gatecoin, Ethfinex and HitBTC.
Best High Tech Stocks To Own For 2022: Investment Technology Group, Inc.(ITG)
Investment Technology Group, Inc. operates as an independent broker and financial technology company in the United States, Canada, Europe, and the Asia Pacific. The company offers electronic brokerage; research, sales, and trading; platforms; and analytics solutions for asset managers and broker-dealers. It provides trade execution services and solutions for portfolio management, as well as investment research, pre-trade analytics, and post-trade analytics and processing. The company offers ITG Algorithms and ITG Smart Router that offers portfolio managers and traders to trade orders; POSIT for continuous and scheduled crossing of non-displayed equity orders and price improvement opportunities; ITG Derivatives for electronic listed futures and options trading; ITG Commission Manager, a Web-based commission management portal; and securities lending services. It also offers Execution Management System, which provides multi-asset trading opportunities; Order Management System that combines portfolio management, compliance functionality, and a financial services communications network; ITG Position Manager, a broker-neutral order management system; ITG Net, a financial communications network; ITG RFQ-hub, a platform for global-listed and over-the-counter financial instruments; and ITG Single Ticket Clearing, a broker-neutral operational service. In addition, the company offers ITG Trading Analytics, which enhances execution performance before the trade happens and during trading by providing reliable trading analytics and risk models; and ITG Portfolio Analytics that assists asset managers with portfolio decision-making tasks from portfolio construction and optimization. Further, it offers institutional broker-dealer services; data-driven investment research; and trade order and execution management technology and network connectivity services for the financial community. Investment Technology Group, Inc. was founded in 1983 and is headquartered in New York, New York.
SEI Investments (NASDAQ: SEIC) and Investment Technology Group (NYSE:ITG) are both finance companies, but which is the better investment? We will contrast the two companies based on the strength of their earnings, profitability, dividends, analyst recommendations, valuation, risk and institutional ownership.
Investment Technology Group (NYSE:ITG) announced a quarterly dividend on Thursday, May 17th, RTT News reports. Investors of record on Wednesday, May 30th will be given a dividend of 0.07 per share by the financial services provider on Friday, June 15th. This represents a $0.28 dividend on an annualized basis and a yield of 1.23%.
Best High Tech Stocks To Own For 2022: EV Energy Partners, L.P.(EVEP)
EV Energy Partners, L.P. engages in the acquisition, development, and production of oil and natural gas properties in the United States. Its properties are located in the Barnett Shale; the Appalachian Basin; the San Juan Basin; Michigan; Central Texas; the MidContinent areas in Oklahoma, Texas, Arkansas, Kansas, and Louisiana; the Monroe Field in Northern Louisiana; and the Permian Basin. As of December 31, 2015, the company had estimated net proved reserves of 22.0 million barrels of oil; 747.0 billion cubic feet of natural gas; and 36.3 million barrels of natural gas liquids. EV Energy GP, L.P. serves as the general partner of EV Energy Partners, L.P. EV Energy Partners, L.P. was founded in 2006 and is based in Houston, Texas.
But before we show you our pick, here are the top 10 penny stocks to watch this week…
Penny Stocks Current Share Price (as of Jan. 5) Jan. 2-5 Gain (as of Jan. 5)
My Size Inc. (Nasdaq: MYSZ) $1.66 152.28%
Cytori Therapeutics Inc. (Nasdaq: CYTX) $0.47 89.52%
DelMar Pharmaceuticals Inc. (Nasdaq: DMPI) $1.675 58.02%
CAS Medical Systems Inc. (Nasdaq: CASM) $1.09 55.71%
China HGS Real Estate Inc. (Nasdaq: HGSH) $1.83 47.58%
Aethlon Medical Inc. (Nasdaq: AEMD) $1.56 43.12%
Midatech Pharma Plc. (Nasdaq: MTP) $1.23 43.01%
Comstock Holding Cos. Inc. (Nasdaq: CHCI) $1.87 36.5%
Cenveo Inc. (Nasdaq: CVO) $1.20 31.82%
EV Energy Partners LP (Nasdaq: EVEP) $0.6844 31.62%
FREE PROFIT ALERTS: Get real-time recommendations on the best penny stock opportunities the moment we release them. Just sign up here, it's completely free…
This entry was posted in Top Stocks and tagged AVT, ETFC, EVEP, ITG, LRLCY, STAA on September 17, 2021 by Admin.
Top 10 Energy Stocks To Watch Right Now
Renting in Manhattan is notoriously expensive. But lately it's becoming just a little bit more affordable … a little.
Prices have been on a general decline this year as more apartments become available, and landlords continue to make concessions.
Rental prices declined for the first four months of the year, according to market reports by real estate appraisal firm Miller Samuel for Douglas Elliman Real Estate.
In March, rental prices dropped 3% from a year earlier to $3,400.
Luxury apartments have seen the biggest price drops.
Rentals with three bedrooms or more have seen a nearly 6% annual drop in May, while rents on two-bedroom units are down 4.6%, the latest report found.
Last month, overall prices crept up 0.6%, partly because the summer ushers in a flood of new renters and there was a jump in bigger apartments hitting the market.
Top 10 Energy Stocks To Watch Right Now: Devon Energy Corporation(DVN)
Devon is a leading independent energy company engaged primarily in the exploration, development and production of oil, natural gas and NGLs. Our operations are concentrated in various North American onshore areas in the U.S. and Canada. Our portfolio of oil and gas properties provides stable, environmentally responsible production and a platform for future growth. We have doubled our onshore North American oil production since 2010 to more than 275 MBbls per day and have a deep inventory of development opportunities. Devon also produces over 1.6 Bcf of natural gas a day and more than 136 MBbls of NGLs per day.
Additionally, we control EnLink, a leading integrated midstream business with significant size and scale in key operating regions in the U.S. This MLP focuses on providing gathering, transmission, processing, fractionation and marketing to producers of natural gas, NGLs, crude oil and condensate. Advisors' Opinion:
Driving that view is the success its peers have had in the state. Devon Energy (NYSE:DVN), for example, grew its STACK production 11% during the fourth quarter. While Devon is prioritizing free cash flow generation from the region over volume growth this year, that will allow it to retain the optionality to reaccelerate in the future. EOG, likewise, sees upside in Oklahoma's shale plays as it believes it's sitting on more than 200 million BOE of net resource potential in the region that it can develop in the coming years. When market conditions improve, investors will likely see oil companies restart their Oklahoma growth engines.
ValuEngine cut shares of Devon Energy (NYSE:DVN) from a hold rating to a sell rating in a research report released on Saturday morning.
DVN has been the subject of a number of other research reports. Morgan Stanley set a $33.00 target price on shares of Devon Energy and gave the company a hold rating in a research report on Tuesday, January 29th. Capital One Financial cut shares of Devon Energy from an overweight rating to an underweight rating in a research note on Thursday, December 20th. MKM Partners lifted their price objective on shares of Devon Energy from $33.00 to $35.00 and gave the stock a buy rating in a research note on Thursday, February 21st. Zacks Investment Research cut shares of Devon Energy from a hold rating to a strong sell rating in a research note on Thursday, January 3rd. Finally, Mizuho set a $31.00 price target on shares of Devon Energy and gave the company a hold rating in a report on Wednesday, November 28th. Three equities research analysts have rated the stock with a sell rating, twelve have assigned a hold rating and fifteen have issued a buy rating to the stock. The company currently has an average rating of Hold and a consensus target price of $45.48.
[By Travis Hoium, Jason Hall, and Matthew DiLallo]
Given the current economic backdrop of mild global growth in the economy and energy usage, we asked three of our Foolish contributors for their favorite energy stocks. Devon Energy Corp (NYSE:DVN), ExxonMobil Corporation (NYSE:XOM), and Brookfield Infrastructure Partners (NYSE:BIP) were the stocks that made the list.
Top 10 Energy Stocks To Watch Right Now: Imperial Oil Limited(IMO)
Imperial Oil Limited explores for, produces, and sells crude oil and natural gas in Canada. The company operates through three segments: Upstream, Downstream, and Chemical. The Upstream segment explores for and produces crude oil, natural gas, synthetic oil, and bitumen. As of December 31, 2015, the Upstream segment had 513 million oil-equivalent barrels of proved undeveloped reserves. The Downstream segment is involved in the transportation and refining of crude oil, as well as blending, distribution, and marketing of refined products. This segment also maintains a distribution system to handle bulk and packaged petroleum products moving from refineries to market by pipeline, tanker, rail, and road transport; and owns and operates natural gas liquids and products pipelines in Alberta, Manitoba, and Ontario, as well as holds interests in crude oil and products pipeline companies. In addition, this segment sells petroleum products under the Esso and Mobil brand to motoring public through approximately 1,700 Esso retail service stations of which approximately 470 are company owned or leased; and approximately 1,250 Esso branded service stations, which provides customer services. The Chemical segment manufactures and markets various petrochemicals, including ethylene, benzene, aromatic and aliphatic solvents, plasticizer intermediates, and polyethylene resins. The company serves agriculture, residential heating, and commercial markets through branded resellers, as well as sells petroleum products to large industrial and transportation customers, independent marketers, resellers, and other refiners. Imperial Oil Limited was founded in 1880 and is headquartered in Calgary, Canada. Imperial Oil Limited is a subsidiary of Exxon Mobil Corporation.
Citadel Advisors LLC purchased a new stake in shares of Imperial Oil Ltd (NYSEAMERICAN:IMO) (TSE:IMO) during the 2nd quarter, according to the company in its most recent 13F filing with the Securities & Exchange Commission. The firm purchased 44,728 shares of the energy company's stock, valued at approximately $1,487,000.
Imperial Oil Ltd (NYSEAMERICAN:IMO) (TSE:IMO) saw a significant increase in short interest during the month of June. As of June 15th, there was short interest totalling 11,491,321 shares, an increase of 1.1% from the May 31st total of 11,363,187 shares. Based on an average trading volume of 400,912 shares, the days-to-cover ratio is presently 28.7 days.
Top 10 Energy Stocks To Watch Right Now: Halliburton Company(HAL)
Halliburton Company provides various products and services to the energy industry for the exploration, development, and production of oil and natural gas worldwide. It operates in two segments, Completion and Production, and Drilling and Evaluation. The Completion and Production segment offers production enhancement services, completion tools and services, cementing services, and Boots & Coots. Its production enhancement services include stimulation and sand control services; completion tools and services comprise subsurface safety valves and flow control equipment, surface safety systems, packers and specialty completion equipment, intelligent completion systems, expandable liner hanger systems, sand control systems, well servicing tools, and reservoir performance services; cementing services consist of bonding the well and well casing, while isolating fluid zones and maximizing wellbore stability, and casing equipment; and Boots & Coots include well intervention services , pressure control, equipment rental tools and services, and pipeline and process services. The Drilling and Evaluation segment provides field and reservoir modeling, drilling, evaluation, and wellbore placement solutions that enable customers to model, measure, and optimize their well construction activities. Its services comprise fluid services, drilling services, drill bits, wireline and perforating services, testing and subsea services, software and asset solutions, and integrated project management and consulting services. The company serves independent, integrated, and national oil companies. Halliburton Company was founded in 1919 and is headquartered in Houston, Texas.
When spending dried up, this group was hit hard. Halliburton (NYSE: HAL) went from a profit of $3.5 billion in 2014 to a painful loss of $5.8 billion in 2016. But the pendulum is swinging. As any good salesman will tell you, it's much easier to close deals when your customers have more cash in their pocket. And as we just discussed,big oil producers have $425 billion locked, loaded and ready to fire.
Halcyon (HAL) is a PoW/PoS coin that uses the
X15 hashing algorithm. Its genesis date was July 16th, 2014. Halcyon's total supply is 6,668,787 coins. Halcyon's official website is halcyon.top. Halcyon's official Twitter account is @halcyondev.
Top 10 Energy Stocks To Watch Right Now: Newfield Exploration Company(NFX)
Newfield Exploration Company, an independent energy company, engages in the exploration, development, and production of crude oil, natural gas, and natural gas liquids in the United States. Its principal areas of operation include the Anadarko and Arkoma basins of Oklahoma, the Williston Basin of North Dakota, the Uinta Basin of Utah, and the Maverick and Gulf Coast basins of Texas. The company also holds offshore oil developments in China. As of December 31, 2015, it had proved reserves of approximately 509 million barrels of oil equivalent. The company was founded in 1988 and is headquartered in The Woodlands, Texas.
Newfield Exploration Co. (NYSE:NFX) – Stock analysts at B. Riley upped their Q3 2018 earnings estimates for shares of Newfield Exploration in a research note issued to investors on Tuesday, October 9th. B. Riley analyst R. Rashid now expects that the energy company will post earnings per share of $0.87 for the quarter, up from their prior estimate of $0.82. B. Riley also issued estimates for Newfield Exploration's Q4 2018 earnings at $1.09 EPS, FY2018 earnings at $3.72 EPS, Q1 2019 earnings at $1.07 EPS, Q2 2019 earnings at $1.20 EPS, Q4 2019 earnings at $1.62 EPS, FY2019 earnings at $5.27 EPS, Q1 2020 earnings at $1.72 EPS, Q3 2020 earnings at $1.90 EPS and FY2020 earnings at $7.49 EPS.
However, while the entire sector looks undervalued, two sticks stand out as being insanely cheap versus their peers: EQT Corp. (NYSE:EQT) and Newfield Exploration (NYSE:NFX). Value investors will want to take a closer look at these two energy companies.
BRITISH COLUMBIA INVESTMENT MANAGEMENT Corp lessened its holdings in Newfield Exploration Co. (NYSE:NFX) by 21.5% during the 2nd quarter, according to its most recent disclosure with the Securities and Exchange Commission (SEC). The fund owned 84,982 shares of the energy company's stock after selling 23,320 shares during the quarter. BRITISH COLUMBIA INVESTMENT MANAGEMENT Corp's holdings in Newfield Exploration were worth $2,571,000 at the end of the most recent quarter.
The Hong Kong and China Gas (NYSE: NFX) and Newfield Exploration (NYSE:NFX) are both utilities companies, but which is the superior stock? We will contrast the two businesses based on the strength of their institutional ownership, earnings, profitability, risk, analyst recommendations, valuation and dividends.
Top 10 Energy Stocks To Watch Right Now: Oceaneering International, Inc.(OII)
Oceaneering International, Inc. is a global oilfield provider of engineered services and products, primarily to the offshore oil and gas industry, with a focus on deepwater applications. Oceaneering also serves the defense, aerospace and commercial theme park industries. Oceaneering was organized as a Delaware corporation in 1969 out of the combination of three diving service companies founded in the early 1960s. Since our establishment, we have concentrated on the development and marketing of underwater services and products to meet customer needs requiring the use of advanced deepwater technology. We believe we are one of the world's largest underwater services contractors. Advisors' Opinion:
Eaton Vance Management lessened its holdings in Oceaneering International (NYSE:OII) by 44.5% during the fourth quarter, Holdings Channel reports. The fund owned 1,376,354 shares of the oil and gas company's stock after selling 1,104,665 shares during the period. Eaton Vance Management's holdings in Oceaneering International were worth $16,653,000 at the end of the most recent reporting period.
Shares of Oceaneering International (NYSE:OII) have been given a consensus recommendation of "Hold" by the eighteen ratings firms that are currently covering the company, Marketbeat Ratings reports. One equities research analyst has rated the stock with a sell rating, thirteen have assigned a hold rating and three have given a buy rating to the company. The average 1-year price target among brokerages that have updated their coverage on the stock in the last year is $22.75.
Oceaneering International (NYSE:OII) Q4 2018 Earnings Conference CallFeb. 14, 2019 11:00 a.m. ET
Top 10 Energy Stocks To Watch Right Now: Transocean Inc.(RIG)
Transocean Ltd. provides offshore contract drilling services for oil and gas wells worldwide. It offers deepwater and harsh environment drilling, oil and gas drilling management, and drilling engineering and drilling project management services. The company also offers well and logistics services. In addition, it engages in oil and gas exploration, development, and production activities primarily in the United States offshore Louisiana and Texas, and in the United Kingdom sector of the North Sea. As of February 10, 2011, the company owned, had partial ownership interests in, and operated 138 mobile offshore drilling units, including 47 high-specification floaters, 25 midwater floaters, 9 high-specification jackups, 54 standard jackups, and 3 other rigs, as well as 1 ultra-deepwater floater and 3 high-specification jackups under construction. Transocean Ltd. was founded in 1953 and is based in Zug, Switzerland.
[By WWW.GURUFOCUS.COM]
For the details of LASRY MARC's stock buys and sells, go to www.gurufocus.com/guru/lasry+marc/current-portfolio/portfolio
These are the top 5 holdings of LASRY MARCPacific Drilling SA (PACD) – 18,702,188 shares, 49.14% of the total portfolio. New PositionVistra Energy Corp (VST) – 6,438,245 shares, 29.01% of the total portfolio. Shares reduced by 5.78%Transocean Ltd (RIG) – 7,772,098 shares, 10.62% of the total portfolio. New PositionMidstates Petroleum Co Inc (MPO) – 3,494,914 shares, 5.17% of the total portfolio. Roan Resources Inc (ROAN) – 1,57
[By Tyler Crowe]
This was one of those quarters where Transocean's (NYSE:RIG)results aren't necessarily reflective of the company's accomplishments. Even though Transocean posted yet another quarterly loss, the company completed a major acquisition and netted some notable contract wins. These won't show up on the financial statements for a while, but they are indicative of a companypoised to do better in the future.
Transocean Ltd (NYSE:RIG)Q42018 Earnings Conference CallFeb. 19, 2019, 9:00 a.m. ET
Top 10 Energy Stocks To Watch Right Now: CVR Energy Inc.(CVI)
CVR Energy, Inc. (CVR Energy), incorporated on September 25, 2006, is a holding company. The Company engages in the petroleum refining and nitrogen fertilizer manufacturing through its holdings in CVR Refining LP (CVR Refining or the Refining Partnership) and CVR Partners LP (CVR Partners or the Nitrogen Fertilizer Partnership). It operates under two business segments: petroleum (the petroleum and related businesses operated by the Refining Partnership) and nitrogen fertilizer (the nitrogen fertilizer business operated by the Nitrogen Fertilizer Partnership). The Company's Refining Partnership is an independent petroleum refiner and marketer of transportation fuels. Its Nitrogen Fertilizer Partnership produces and markets nitrogen fertilizers in the form of urea and ammonium nitrate (UAN) and ammonia. The petroleum business consists of a coking medium-sour crude oil refinery in Coffeyville, Kansas and a crude oil refinery in Wynnewood, Oklahoma. The nitrogen fertilizer business consists of UAN and ammonia products.
Petroleum Business
The petroleum business, operated by the Refining Partnership, includes a complex full coking medium-sour crude oil refinery with a rated capacity of over 115,000 barrels per calendar day (bpcd) and a complex crude oil refinery with a rated capacity of approximately 70,000 bpcd capable of processing over 20,000 bpcd of light sour crude oil (within its rated capacity of over 70,000 bpcd). The combined crude capacity represents approximately 22% of the region's refining capacity. Its Coffeyville refinery's product yield include gasoline (46%), diesel fuel (primarily ultra-low sulfur diesel) (43%), and pet coke and other refined products such as natural gas liquids (NGL) (propane and butane), slurry, sulfur and gas oil (11%). The Wynnewood refinery's product yield included gasoline (52%), diesel fuel (primarily ultra-low sulfur diesel) (36%), asphalt (5%), jet fuel (4%) and other products (3%).
The Company owns and operates a crude oil g! athering system serving Kansas, Nebraska, Oklahoma, Missouri, Colorado and Texas. The system has field offices in Bartlesville and Pauls Valley, Oklahoma and Plainville, Winfield and Iola, Kansas. The petroleum business owns a pipeline system capable of transporting approximately 170,000 bpd of crude oil from its Broome Station facility located near Caney, Kansas to its Coffeyville refinery. Crude oils sourced outside of the gathering system are delivered by common carrier pipelines into various terminals in Cushing, Oklahoma, where they are blended and then delivered to the Broome Station tank farm via a pipeline owned by Plains Pipeline L.P. (Plains). The petroleum business also has a rack marketing division supplying product through tanker trucks directly to customers located in close geographic proximity to Coffeyville, Kansas and Wynnewood, Oklahoma and to customers at throughput terminals on Magellan Midstream Partners, L.P. (Magellan) and NuStar Energy, LP's (NuStar) refined products distribution systems. The Coffeyville refinery has the capability to process blends of various crude oil ranging from heavy sour to light sweet crude oil. The Wynnewood refinery has the capability to process blends of various crude oil ranging from medium sour to light sweet crude oil, although isobutane, gasoline components, and normal butane are also typically used.
The Company competes with Phillips 66, HollyFrontier, CHS, Valero and Flint Hills Resources.
Nitrogen Fertilizer Business
The nitrogen fertilizer business, operated by the Nitrogen Fertilizer Partnership, is a nitrogen fertilizer plant in North America that utilizes a pet coke gasification process to produce nitrogen fertilizer products, which are used primarily by farmers to manage the yield and quality of their crops. The nitrogen fertilizer facility includes a 1,300 ton-per-day ammonia unit, a 3,000 ton-per-day UAN unit and a gasifier complex having a capacity of approximately 90 million standard cubic feet per ! day of hy! drogen. The nitrogen fertilizer business' principal products are UAN and ammonia. These products are manufactured at its facility in Coffeyville, Kansas. The nitrogen fertilizer business' product sales are heavily weighted toward UAN and all of its products are sold on a wholesale basis. The nitrogen fertilizer business owns all of the truck and rail loading equipment at the nitrogen fertilizer facility. The nitrogen fertilizer business also utilizes over two separate UAN storage tanks, and related truck and railcar load-out facilities. Each of these facilities, located in Phillipsburg and Dartmouth, Kansas, has a UAN storage tank that has a capacity of over two million gallons, or approximately 10,000 tons. The Phillipsburg property that the terminal was constructed on is owned by a subsidiary of CVR Refining, which operates the terminal. The Dartmouth terminal is located on leased property owned by the Pawnee County Cooperative Association, which operates the terminal. The purpose of the UAN terminals is to collectively distribute approximately 40,000 tons of UAN fertilizer annually. The nitrogen fertilizer business sells UAN products to retailers and distributors. In addition, it sells ammonia to agricultural and industrial customers.
The Company competes with Agrium, Inc., Koch Nitrogen Company, LLC, Saskatchewan, Inc., CF Industries Holdings, Inc. and Terra Nitrogen Company, LP.
He earned more than $100 million in a famous board room battle with RJR Nabisco, and recently he's led the charge in pressing Caesars Entertainment Corp. (NASDAQ: CZR) to sell its assets. Rumors are swirling that the gambling giant will soon merge with Eldorado Resorts Inc. (NASDAQ: ERI). He also has stakes in CVR Energy Inc. (NYSE: CVI), Herbalife Nutrition Ltd. (NYSE: HLF), Cheniere Energy Inc. (NYSE: LNG), Newell Brands Inc. (NASDAQ: NWL), and of course, his firm Icahn Enterprises LP (NASDAQ: IEP).
CVR Energy Inc (NYSE:CVI)Q42018 Earnings Conference CallFeb. 21, 2019, 3:00 p.m. ET
COPYRIGHT VIOLATION WARNING: "CVR Energy (CVI) Issues Quarterly Earnings Results, Misses Expectations By $0.15 EPS" was posted by Ticker Report and is the property of of Ticker Report. If you are reading this news story on another website, it was copied illegally and republished in violation of U.S. and international trademark & copyright legislation. The legal version of this news story can be read at www.tickerreport.com/banking-finance/4168558/cvr-energy-cvi-issues-quarterly-earnings-results-misses-expectations-by-0-15-eps.html.
CVR Energy (NYSE:CVI) was downgraded by equities research analysts at ValuEngine from a "buy" rating to a "hold" rating in a research note issued on Wednesday.
Top 10 Energy Stocks To Watch Right Now: WPX Energy, Inc.(WPX)
On December 31, 2011 (the "Distribution Date"), WPX Energy, Inc. became an independent, publicly traded company as a result of a distribution by The Williams Companies, Inc. ("Williams") of its shares of WPX to Williams' stockholders. On the Distribution Date, Williams' stockholders of record as of the close of business on December 14, 2011 (the "Record Date") received one share of WPX common stock for every three shares of Williams' common stock held as of the Record Date (the "Distribution"). WPX is comprised of Williams' former natural gas and oil exploration and production business. Our common stock began trading "regular-way" under the ticker symbol "WPX" on the New York Stock Exchange on January 3, 2012.
Our principal executive offices are located at One Williams Center, Tulsa, Oklahoma 74172. Our telephone number is 855-979-2012.
WPX ENERGY, INC. Advisors' Opinion:
Northland Securities reaffirmed their buy rating on shares of WPX Energy (NYSE:WPX) in a research report released on Tuesday. They currently have a $20.00 target price on the oil and gas producer's stock.
WPX Energy Inc (NYSE:WPX)Q42018 Earnings Conference CallFeb. 21, 2019, 10:00 a.m. ET
Top 10 Energy Stocks To Watch Right Now: EV Energy Partners, L.P.(EVEP)
Top 10 Energy Stocks To Watch Right Now: Recon Technology, Ltd.(RCON)
Recon Technology, Ltd. provides hardware, software, and on-site services to companies in the petroleum mining and extraction industry in the Peoples Republic of China. It offers equipment, tools, and other hardware related to oilfield production and management; and develops and sells industrial automation control and information solutions. The company provides oil and gas production and transportation equipment, such as heating furnaces and burners. It also offers oil and gas production increasing techniques comprising packers of fracturing; production packers; sand prevention in oil and water wells; water locating and plugging techniques; fissure shaper; fracture acidizing technique; and electronic broken-down service to resolve block-up and freezing problems. In addition, the company provides automation systems and services, including pumping unit controller that monitors the pumping units and collects data; RTU to monitor natural gas wells and collect gas well pressure data; wireless dynamometers and wireless pressure gauges; electric multi-way valves for oilfield metering station flow control; and natural gas flow computer systems. Further, it offers Recon SCADA oilfield monitor and data acquisition system for supervision and data collection; EPC service of pipeline SCADA system for pipeline monitoring and data acquisition; EPC service of oil and gas wells SCADA system for monitoring and data acquisition of oil wells and natural gas wells; EPC service of oilfield video surveillance and control system to control the oil and gas wellhead and measurement station areas; and technique service for digital oilfield transformation. The company was incorporated in 2007 and is headquartered in Beijing, the Peoples Republic of China.
Media coverage about Recon Technology (NASDAQ:RCON) has been trending positive recently, Accern Sentiment reports. The research firm rates the sentiment of media coverage by reviewing more than twenty million blog and news sources. Accern ranks coverage of companies on a scale of -1 to 1, with scores nearest to one being the most favorable. Recon Technology earned a media sentiment score of 0.27 on Accern's scale. Accern also assigned media headlines about the oil and gas company an impact score of 44.9374991541436 out of 100, meaning that recent media coverage is somewhat unlikely to have an effect on the stock's share price in the immediate future.
This entry was posted in Top Stocks and tagged CVI, DVN, EVEP, HAL, IMO, NFX, OII, RCON, RIG, WPX on April 9, 2021 by Admin.

redpajama_set_name: RedPajamaCommonCrawl


South African British Formula 3 racer Eugene Denyssen was born in Stellenbosch in 1996 and started karting at 12, winning the WPMC Mini Max Karting Rookie of the Year award that year before ending second in the WP championship and fourth in the nationals.
Eugene stepped up to a double program in Junior Max and Junior Rok in 2011, ending third in the SA junior Max championship, 4th in the WP championship and 6th in Junior Rok before representing South Africa in the Junior Rok World Finals.
2012 was a big year for Eugene, winning both the South African National and Western Province Junior Max Karting Championhips and being awarded Senior Western Province Colours for Karting the Dolinschek Victor Ludorum Award. Eugene also represented SA in Rotax Max Grand World Karting Finals in Portugal, won the Junior Max Karting Final at Zwartkops, Johannesburg and ended 5th in the Super Rok National Karting Championship that year.
2013 was another good year as Eugene competed in the European Karting Championship, ended third in the SA Senior Max National Karting Championship and was awarded South African National Springbok Colours. He stepped up to the big circuit in 2014, making his debut in the SA Formula Ford championship before climbing back into a kart to steal the ticket to represent SA in the Rotax Max Grand World Karting Finals Spain by winning the African Open Senior Max Karting Champion.
Eugene took a sabbatical from racing in 2015 as he prepared to race the British Formula 3 championship, where he improved steadily through his rookie season.


text:
NADA on Top
by Paddy Johnson on December 3, 2016 Art Fair
The Deauville
A cab driver told me there are fewer people in Miami beach this year due to Zika fears. An artist told me there were fewer artists in Miami due to Donald Trump's election. Everyone tells me they have fair fatigue. But dealers, willing to refute any and all evidence to the contrary, say their fairs have been busy.
Whether or not anyone is suffering as a result, one thing is certain: attendance is way off from last year. There are fewer people in the streets and at the fairs across the board. Certainly this was the case at NADA yesterday, which was uncharacteristically quiet. Not that this seemed to bother the dealers. Most were relaxed and seemed content, having made their sales the day before. This stood in stark contrast to Pulse, where even the slightest expression of interest, inspired long sales pitches and desperate looks. I felt bad for them.
A slower pace and fewer jovial parties from most of the fairs came as a welcome relief, even if they were a result of election malaise. There are a few more grey hairs amongst all of us—including this reporter—and the giant, all day, courtyard parties at NADA have been replaced by a swag table and cafe that now serves fancy donuts. (Although, P Diddy made an appearance today at the pool, so the parties haven't actually gone away—they just aren't the permanent fixture they've been in the past.)
The spirit, though, remains the same. More than any other fair, NADA's dealers are defined by an investment in art that's so intense it seems to demand generosity. For example, when visiting the Invisible Exports booth, Benjamin Tischer made a point introducing me to Jerry the Marble Faun at Situations. "That's a rabbit hole you have to go down!" he beamed as he told me about the ceramics made by the gardener for Mrs. Edith Ewing Bouvier Beale and her daughter Edith Bouvier Beale. The two were relatives of Jacqueline Kennedy and famous for shunning the world after high society wouldn't accept their eccentricities.
Tischer enthusiasm wasn't an isolated incident. MacGregor Harp at 247365 recommended I see Raul de Nieves at The Company, because his beaded figurative sculptures look infused with joy and dance. And Phil Grauer, a NADA board member and partner at CANADA, offered some context. The fair wants to be more inclusive. Last year's venue experiment with Fountainbleau didn't work out that well for that reason. The hotel wouldn't make more space available to the fair at a reasonable cost, so they were forced to reduce the size. It created an atmosphere they didn't like, so they returned to The Deauville this year with the objective of offering more space to more dealers.
The efforts paid off. The fair looks and feels better. Perhaps most importantly, though, the quality art to crap ratio is better than anywhere else, making NADA the model, and fair to beat.
Highlights below.
Raul de Nieves at The Company. de Nieves is something of a rising star—his work was featured in MoMA PS1's Greater New York show last year and consistently shows
Jerry the Marble Faun at Situations. The back story of this gardener turned artist mentioned in the introduction makes the ceramics all the more interesting but they stand on their own too. The pieces look as if constructed from the detritus of a garden.
Sascha Braunig's been getting a lot of attention recently. Her exhibition at PS1 offers a great overview of her still young career and it seems like pretty much every museum group show I've seen recently includes at least one psychedelic alien rendering by the artist. I haven't seen many watercolors by Braunig, though, so this work at Foxy Production is a rare treat. And I'm told that Foxy will be showing many more watercolors in the spring, so that's something to look forward to.
I almost expect this figure to move more like a machine than a person due to its smooth rendering. Leonhard Hurzlmeier at Rachel Uffner—a stand out for sure.
Assemblage faces are all the rage. I know this statement doesn't appear to have much to do with the Jessie Stead pictured above, but it does refer to "The Walkman" the lead image and sculpture for her show at 247365 right now. Sunglasses, an upside down bubble gum machine and headphones form a face with eyes lips and a goatee. It's pretty clever. I like the piece above, though, for something for far dumber reasons. The glowing lights are pretty.
This is the weirdest and possibly most wonderful Ann Hirsch we've seen. On view at American Medium, we're told the piece is an amalgam of herself and her husband Gene Mchugh. Is there a Genesis Breyer P-orridge project on the horizon?
Proyectos Ultravioleta, Guatemala Installation view. Pretty much everything in this booth is great. A styrofoam potted plant glazed in ceramic, a gianormous t-shirt covered in parrots (the oversized t-shirt trend continues?) a basket of fruit wrapped in tiny fruit labels—it's literally a garden of art.
Well this sure is exciting: Ginny Casey is showing at Half Gallery! We've been covering Casey since she maintained a studio at 1717 Troutman in Bushwick. Her paintings evoke Susan Rothenberg and Phillip Guston, both in the paint handling and the surreal elements of the work. There's a dreamlike quality to these works that give them a kind of uncanny quality. They are well worth a look.
Alexander Herzog at Jack Geary. These abstractions are built through thickly applied gesso that's then fingered through and painted over. The textures of paint upon paint suggest an utter delight and fascination with paint. It's worth acknowledging that the booth's a bit over hung, but to be fair, dealers need to sell a certain amount of work to break even so may be why there's too much art here.
Tagged as: Alexander Herzog, American Medium, Ann Hirsch, Benjamin Tischer, Fountainbleau, Foxy Production, Ginny Casey, Half Gallery, invisible exports, Jack Geary, Jerry the Marble FAun, Jessie Stead, Leonhard Hurzlmeier, MacGregor Harp, NADA, rachel uffner, Raul de Nieves, Sascha Braunig, Situations, The Company, The Deauville Beach Resort
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text:
Миге́ль Игномирье́льо (; род. 11 июня 1927, Ла-Плата, провинция Буэнос-Айрес) — аргентинский футбольный тренер и физиотерапевт, наиболее известный по работе с клубами «Эстудиантес» и «Росарио Сентраль». Профессор, преподаватель по физическому воспитанию.

Биография
Игномирьельо не играл в футбол на профессиональном уровне. В 23 года окончил университет в Ла-Плате по специальности физиотерапевта. Этот университет имел давние связи с «Эстудиантесом», который был образован студентами-медиками. С 1953 года стал работать в «Эстудиантесе».

В 1963 году он возглавил направление подготовки молодых футболистов в «Эстудиантесе», начав выстраивать собственную систему. Так, во время тренировок использовались теннисные мячи, резиновые шарики, а затем игроки начинали работу уже со стандартным футбольным мячом пятого размера. Это дало плоды в середине и конце 1960-х годов, когда клуб из Ла-Платы ворвался на вершину «футбольного Олимпа», выиграв сперва чемпионат Аргентины, затем — Кубок Либертадорес, а также Межконтинентальный кубок в 1968 году. Три года подряд «Эстудиантес» выигрывал главный континентальный трофей Южной Америки и практически все игроки в этом составе прошли через систему подготовки Игномирьельо. Самыми яркими среди этих игроков были: Хуан Рамон Верон, капитан клуба, Хуан Мигель Эчекопар, вратарь Альберто Полетти, Рамон Альберто Агирре Суарес, Оскар Мальбернат.

Самого же Игномирьельо в мае 1967 года пригласил в «Росарио Сентраль» президент клуба Адольфо Пабло Боэрио, причём изначально именно на должность специалиста по физподготовке. В Росарио специалист всего за четыре года кардинально изменил комплектование состава. С 1967 по 1969 год «Дон Мигель» возглавлял команду в качестве главного тренера. В 1971 году «Сентраль» впервые в своей истории стал чемпионом Аргентины (турнир Насьональ), в составе из 27 футболистов 24 игрока были воспитанниками клубной «кантеры».

В 1971 году, за несколько дней до начала розыгрыша Кубка Либертадорес, Освальдо Субельдия ушёл в «Велес Сарсфилд». Игномирьельо в срочном порядке возглавил «Эстудиантес» и сумел вывести его в четвёртый подряд финал международного турнира. Но если три предыдущих финала «студенты» выиграли, то в 1971 году сильнее оказался уругвайский «Насьональ». В следующий раз лаплатский клуб выйдет в финал Кубка Либертадорес (и выиграет его) лишь в 2009 году.

В 1973 году Игномирьельо возглавил подготовку так называемой «сборной Аргентины B» к важнейшему матчу отборочного турнира к ЧМ-1974 против сборной Боливии, который прошёл в высокогорном Ла-Пасе. Во время отборочного турнира к чемпионату мира 1970 года аргентинцы проиграли именно на стадионе Эрнандо Силес и в результате они не попали на Мундиаль. Второе непопадание серьёзно ударило бы по репутации Аргентины, особенно в свете того, что в футбольных кругах ходили слухи о возможном переносе ЧМ-1978 года в Бразилию. Делегация из игроков во главе с Игномирьельо отправилась в высокогорный Куско, условия подготовки в котором были схожи с Ла-Пасом. Команда провела на высоте 4 тысяч метров за 45 дней 15 матчей, выиграла 14, один раз сыграла вничью. Официально это были благотворительные матчи в помощь голодающим. Омар Сивори, главный тренер сборной Аргентины, взял в основной состав на игру против Боливии следующих подопечных Игномирьельо: Марио Кемпеса, Марсело Троббиани, Альдо Поя, Оскара Форнари, Рубеан Гларию и Рикардо Бочини. Единственный гол на 17-й минуте забил Форнари. В итоге Аргентина успешно квалифицировалась на чемпионат мира 1974 года в ФРГ.

10 октября 2013 года городской совет Росарио и Футбольная ассоциация Росарио отметили «выдающиеся заслуги» Мигеля Игномирьельо и включили его в Зал спортивной славы города.

В настоящий момент Мигель Игномирьельо является президентом (председателем) комитета, отвечающего за вопросы, связанные с функционированием молодёжных команд «Эстудиантеса».

Клубы
Мигель Игномирьельо работал в качестве главного тренера, физиотерапевта, тренера по физической подготовке, тренера молодёжных команд более чем в 23 клубах:
  Эстудиантес (Ла-Плата)
  Химнасия и Эсгрима (Ла-Плата)
  Арсенал (Льявальоль)
  Индепендьенте (Авельянеда)
  Платенсе (Висенте-Лопес)
  Чакарита Хуниорс (Буэнос-Айрес)
  Спортиво Итальяно (Буэнос-Айрес)
  Дефенсорес де Камбасерес
  Тальерес (Ремедиос-де-Эскалада)
  Дуглас Хейг (Пергамино)
  Арсенал (Саранди)
  Росарио Сентраль
  Унион (Санта-Фе)
  Атлетико Тукуман
  Сан-Лоренсо де Альмагро (Буэнос-Айрес)
  Депортиво Арменио
  Велес Сарсфилд (Буэнос-Айрес)
  Насьональ (Монтевидео)
  Парк-дель-Плата (Канелонес)
  Боливар (Ла-Пас)
  Депортиво Кито
  Атлетико Филанбанко
  Банфилд

Титулы и достижения
 Финалист Кубка Либертадорес (1): 1971
 В Зале спортивной славы Росарио: 2013

Примечания

Ссылки

 ¿Quien Es Miguel Ignomiriello?

Футбольные тренеры Аргентины
Тренеры ФК «Атлетико Тукуман»
Тренеры ФК «Велес Сарсфилд»
Тренеры ФК «Индепендьенте»
Тренеры ФК «Насьональ» Монтевидео
Тренеры ФК «Росарио Сентраль»
Тренеры ФК «Сан-Лоренсо»
Тренеры ФК «Химнасия и Эсгрима» Ла-Плата
Тренеры ФК «Эстудиантес»
Тренеры сборной Аргентины по футболу
Тренеры сборной Эквадора по футболу

redpajama_set_name: RedPajamaWikipedia


Below is a detailed explanation of what our thunderstorm outlook types mean. Let there be NO confusion.
GENERAL- Just a t-storm, rumble of thunder, embedded thunder. Not too concerned.
STRONG - stronger than average. Storms that can briefly reach severe criteria, contain hail, gusty winds, or even a tornado. It's designed to be flexible. Not something you should ignore, but not something you should get totally worked up over either. We don't want to waste your time. Over the course of the season we may issue a "Strong" forecast 30+ times. Stay weather aware.
SEVERE - Thunderstorms fully capable of severe weather (hail >1" or wind >=58mph or tornadoes). One notch above like shifting into a higher gear. When "Severe" is issued, you should take it more seriously. We are activating your awareness and getting your attention. We take great responsibility and consideration at this level. A "Severe" forecast will only occur 15 or less times per year.
SIGNIFICANT - Think worst of the worst. Evil storms. Think April 10, 2011 or May 30,1998. There is an obviously significant and widespread threat. In the history of Wisconsin Weather (2013 to present) we haven't issued one of these yet. It helps keep things in perspective because events like this will occur. "Significant" will only to be forecast with the highest level of responsibility & consideration. If you see one of these, get ready.
TARGET - Where we predict the biggest impact will be. Usually smaller in coverage spatially because we are trying to add precision. It's NOT an enhancer of risk or extra bonus bonus, it's literally a combination of gut feeling (intuition) and model interpretation that comes with many years of storm chasing. In storm chasing it's referred to as "The Target Area", where the morning prior we can often identify where a tornado will occur down to the city. It bridges the gap between logic and intuition.
Of course, we won't be 100% correct all the time. Nobody is. We are very aware of our performance and create verification maps for each event and keep detailed notes. There are many things I have learned just in the last couple months by writing my predictions on WISCONSINWX.com.
Thank you for reading. Please let me know if you have any questions by commenting below!


text:
Q: Matplotlib, how to get a plot inside a plot? I want to create a subplot inside the first subplot named "logo".
This time I generated my subplots with mosaic (ax_dict = fig.subplot_mosaic(layout))
How to generate a subplot inside the first subplot?

import numpy as np
import matplotlib.pyplot as plt
import tkinter as tk
from tkinter import ttk
from tkinter import *
from matplotlib.backends.backend_tkagg import (FigureCanvasTkAgg, NavigationToolbar2Tk)

root = tk.Tk()
root.title("Transactions")
root.geometry("1920x1080")
tabControl = ttk.Notebook(root)
tab1 = ttk.Frame(tabControl)
tab2 = ttk.Frame(tabControl)
tab3 = ttk.Frame(tabControl)
tabControl.add(tab1, text ='Home')
tabControl.add(tab2, text ='Scatter Plot')
tabControl.add(tab3, text ='Histogram')
#LABEL-FRAME
ontop = tk.Frame(root, background="#ccc5b9",height=33)
ontop.pack(fill=BOTH)

#BUTTON-FRAME
top = tk.Frame(root, background="#e9ecef")
top.pack(fill=X)
tabControl.pack(expand = FALSE, fill ="both")

#TABLE-FRAME
bottom = tk.Frame(root, background="#adb5bd")
bottom.pack(in_=tab1,fill=X)

s = ttk.Style()
s.theme_use('default')
s.configure('TNotebook.Tab', background="green3")
s.map("TNotebook", background= [("selected", "green3")])

layout = [["logo", "logo","logo"],["logo", "logo","logo"],["bar", "bar","bar"],["bar", "bar","bar"],["alpha","beta","edge"]]

fig = plt.figure(figsize = (5,9))

ax_dict = fig.subplot_mosaic(layout)

ax_dict["logo"].annotate(
    xy = (3.3, 95),
    text = "0-1000 €",
    size = 10
)

ax_dict["bar"].annotate(
    xy = (1.5,.5),
    text = "bar",
    ha = "left",
    va = "center",
    size = 10
)

ax_dict["edge"].annotate(
    xy = (.5,.5),
    text = "edge",
    ha = "left",
    va = "center",
    size = 10
)
ax_dict["alpha"].annotate(
    xy = (.5,.5),
    text = "alpha",
    ha = "center",
    va = "center",
    size = 10
)
ax_dict["beta"].annotate(
    xy = (.5,.5),
    text = "beta",
    ha = "center",
    va = "center",
    size = 10
)

ax_dict["logo"].set_xlim([-10,1010])
ax_dict["bar"].set_xlim([900,100100])

ax_dict["alpha"].set_xlim([99000,1001000])#100T-1M
ax_dict["beta"].set_xlim([990000,10010000])#1M-10M
ax_dict["edge"].set_xlim([9900000,100100000])#10M-100M

ax_dict["logo"].set_xticks([-10,50,100,150,200,250,300,350,400,450,500,550,600,660,700,750,800,850,900,950,1010])
ax_dict["bar"].set_xticks([1000,5000, 10000,15000,20000,25000,30000,35000,40000,45000,50000,55000,60000,65000,70000,75000,80000,85000,90000,95000,100000])

ax_dict["alpha"].set_xticks([100000,200000,300000,400000,500000,600000,700000,800000,900000,1000000])
ax_dict["beta"].set_xticks([1000000,2000000,3000000,4000000,5000000,6000000,7000000,8000000,9000000,10000000])
ax_dict["edge"].set_xticks([10000000,20000000,30000000,40000000,50000000,60000000,70000000,80000000,90000000,100000000])

ax_dict["logo"].set_xticklabels(["0-10","50","100","150", "200","250","300","350","400","450","500","550","600","650","700","750","800","850","900","950","1000"],fontsize=6)
ax_dict["bar"].set_xticklabels(["1k","5k", "10k","15k","20k","25k","30k","35k","40k","45k","50k","55k","60k","65k","70k","75k","80k","85k","90k","95k","100k"],fontsize=8)
ax_dict["alpha"].set_xticklabels(["100k","200k","300k","400k","500k","600k","700k","800k","900k", "1M"],fontsize=8)
ax_dict["beta"].set_xticklabels(["1M","2M","3M","4M","5M","6M","7M","8M","9M","10M"],fontsize=8)
ax_dict["edge"].set_xticklabels(["10M","20M","30M","40M","50M","60M","70M","80M","90M","100M"],fontsize=8)

ax_dict["logo"].grid(visible = True, ls = ":", color = "gray")
ax_dict["edge"].grid(visible = True, ls = ":", color = "red")
ax_dict["bar"].grid(visible = True, ls = ":", color = "gray")
ax_dict["alpha"].grid(visible = True, ls = ":", color = "blue")
ax_dict["beta"].grid(visible = True, ls = ":", color = "green")

ax_dict["logo"].set_yticks([0,10,20,30,40,50,60,70,80,90,100])
ax_dict["bar"].set_yticks([0,10,20,30,40,50,60,70,80,90,100])
ax_dict["alpha"].set_yticks([0,1,2,3,4,5,6,7,8,9,10])
ax_dict["beta"].set_yticks([0,1,2,3,4,5,6,7,8,9,10])
ax_dict["edge"].set_yticks([0,1,2,3,4,5,6,7,8,9,10])

figure_canvas = FigureCanvasTkAgg(fig, tab2)
figure_canvas.draw()
figure_canvas.get_tk_widget().pack(expand=TRUE, fill=BOTH)
fig.set_tight_layout(True)

root.mainloop()

What did you try and what were you expecting?
I searched the web, but found nothing for this special case.

A: from mpl_toolkits.axes_grid1.inset_locator import inset_axes
axins =inset_axes(ax_dict["logo"], width="70%", height=1.8, loc=1)

axins is then the axes inside the plot "logo", which was defined through
ax_dict = fig.subplot_mosaic(layout)

ax_dict["logo"].annotate(
    xy = (3.3, 95),
    text = "0-1000 €",
    size = 10
)

redpajama_set_name: RedPajamaStackExchange


text:
\section{Introduction}
\label{intro_section}

Let us consider a quantum field theory in $d$ spacetime dimensions,
with some set of fields and a dimensionless interaction coupling $g$.
Two cases of particular interest are a non-Abelian gauge theory in
$d=4$ dimensions, where $g$ is the gauge coupling, and a scalar theory
with a cubic interaction in $d=6$ dimensions, where $g$ is the
coefficient of the cubic interaction.  Quantum corrections render $g$
dependent upon the Euclidean energy/momentum scale $\mu$ where it is
measured: $g=g(\mu)$.  The dependence of $g$ on $\mu$ is determined by
the renormalization-group (RG) beta function of the theory, $\beta_g =
dg/dt$, where $dt=d\ln\mu$ \cite{rg}. This function has the series
expansion
\beq
\beta_g = g\sum_{\ell=1}^\infty b_\ell a^\ell \ ,
\label{betagseries}
\eeq
where $a = c_d g^2$ \cite{lamform} and $c_d$ is a factor arising from momentum
integrals in loop diagrams: $c_d = S_d/(2\pi)^d$ with $S_d =
2\pi^{d/2}/\Gamma(d/2)$, so, e.g., $c_4=1/(16\pi^2)$, etc. An
equivalent beta function is
\beq
\beta_a = \frac{da}{dt} = 2a \sum_{\ell=1}^\infty b_\ell a^\ell \ .
\label{betaseries}
\eeq
The one-loop coefficient, $b_1$, is independent of the scheme used for
regularization, and (for mass-independent schemes) this is also true
for the two-loop coefficient, $b_2$ \cite{bgz73,gross75}. In contrast,
the higher-loop coefficients $b_\ell$ with $\ell \ge 3$ are
scheme-dependent \cite{msbar}.  It was thus expected that, at least for
sufficiently small coupling, as in the deep ultraviolat (UV) limit of
quantum chromodynamics (QCD), it would be possible to carry out a
scheme transformation that eliminates these terms and yields a beta
function with only one- and two-loop terms \cite{thooft77}.  Such a
scheme has been called the 't Hooft scheme. Refs.
\cite{scc}-\cite{sch3} calculated explicit formulas for the effect of
scheme transformations on the coefficients of a beta function and used
these to construct scheme transformations that remove terms at loop
order $\ell \ge 3$ from the beta function. A set of necessary
conditions for a scheme transformation to be physically admissible was
given in \cite{scc,sch}, and it was shown that although these
conditions can easily be satisfied if one applies a scheme
transformation in the vicinity of the origin in coupling constant
space, as in applications to optimized schemes in perturbative quantum
chromodynamics \cite{brodsky}, they are not automatically satified,
and are a significant constraint on the application of scheme
transformations, when investigating a zero of the beta function away
from the origin.  In an asymptotically free theory, such a zero would
be an infrared fixed point (IRFP) of the renormalization group, while
in an infrared-free theory, such a zero would be an ultraviolet fixed
point (UVFP) of the RG.  An example of an IRFP occurs in an
asymptotically free non-Abelian gauge theory with sufficiently many
massless fermions \cite{bz}, while an (exactly solved) example of a
UVFP occurs in the O($N$) nonlinear  $\sigma$ model in
$d=2+\epsilon$ dimensions in the large-$N$ limit \cite{nlsm}.

In this work we consider the situation in which a theory has a beta
function (which is not identically zero) with vanishing one-loop
coefficient, $b_1=0$.  We prove that in this case it is not, in
general, possible to construct and apply a scheme transformation, even
in the vicinity of the origin, $a=0$, that removes the
scheme-dependent terms $b_\ell$ with $\ell \ge 3$ in the beta
function.  We discuss implications for the study of zeros of the beta
function in this type of theory.

\section{Scheme Transformations}
\label{st_section}

In this section we give a brief review of relevant methodology on
scheme transformations that will be needed here.  One may define a
scheme transformation as a mapping relating $a$ and $a'$ given by
\beq
a = a' f(a') \ ,
\label{aap}
\eeq
where $f(a')$ is the scheme transformation function.  If the theory is free,
then its properties must remain the same under a scheme transformation, so
$f(0)=1$. The function $f(a')$ is taken to have the power series expansion
\beq
f(a') = 1 + \sum_{s=1}^{s_{max}} k_s (a')^s \ ,
\label{fapseries}
\eeq
where $s_{max}$ may be finite or infinite. The corresponding Jacobian
$J=da/da'$ has the series expansion
\beq
J = 1 + \sum_{s=1}^{s_{max}} (s+1)k_s (a')^s \ .
\label{j}
\eeq

The beta function in the transformed scheme is
\beq
\beta_{a'} \equiv \frac{da'}{dt} = \frac{da'}{da} \, \frac{da}{dt} =
J^{-1} \, \beta_a \ .
\label{betaap}
\eeq
This beta function has the series expansion
\beq
\beta_{a'} = 2a' \sum_{\ell=1}^\infty b_\ell' (a')^\ell
\label{betaprime}
\eeq
with a new set of coefficients $b_\ell'$.  As noted above, the
one-loop and two-loop coefficients are left invariant by this scheme
transformation, i.e., $b_1'=b_1$ and $b_2'=b_2$
\ \cite{bgz73,gross75}.  Ref. \cite{scc} presented explicit
expressions for the $b_\ell'$ in terms of the $b_\ell$ and $k_s$ for
loop order $3 \le \ell \le 5$ and Ref. \cite{sch} extended these up to
$\ell=8$ inclusive. For $b_3'$ and $b_4'$ these expressions are
\cite{scc}
\beq
b_3' = b_3 + k_1b_2+(k_1^2-k_2)b_1
\label{b3prime}
\eeq
and
\beq
b_4' = b_4 + 2k_1b_3+k_1^2b_2+(-2k_1^3+4k_1k_2-2k_3)b_1 \ .
\label{b4prime}
\eeq
For the reader's convenience, we list some of these
expressions for $b_\ell'$ with higher $\ell$ in Appendix
\ref{bellprime_general}, from Refs. \cite{scc,sch}.

As noted above, one important application of the study of schemes
and scheme transformations is to calculations of higher-order
corrections in perturbative QCD scattering processes at
high energies.  In this application, one is interested in choosing a
scheme such that higher-order terms are small, so that one
can achieve as accurate as possible a description of experimental
data at a given order in perturbation theory. A different type
of application is to the investigation of a possible zero of the
beta function away from the origin in coupling constant space.

As specified in \cite{scc,sch}, in order for a scheme transformation
to be physically acceptable, it must satisfy the following necessary
conditions:
\begin{itemize}

\item

C$_1$: the scheme transformation must map a real positive $a$ to a real
positive $a'$, since a map taking $a > 0$ to $a'=0$ would be
singular, and a map taking $a > 0$ to a negative or complex $a'$
would violate the unitarity of the theory.

\item

C$_2$: the scheme transformation should not map a
value of $a$ for which perturbation theory may be reliable, to a
value of $a'$ that is so large that perturbation theory is
unreliable.

\item

C$_3$: \ $J$ should not vanish in the region of $a$ and
$a'$ of interest, or else there would be a pole in Eq. (\ref{betaap}).

\item

  C$_4$: \quad The existence of an IR or UV zero of $\beta$ has physical
  significance and must therefore be scheme-independent.
  Hence, a scheme transformation must satisfy the condition that
  $\beta_a$ has a zero away from the origin if and only if
$\beta_{a'}$ has a corresponding zero away from the origin.

\end{itemize}
Clearly, these conditions apply both for a given scheme transformation and
its inverse.

Although $b_1$ is nonzero in QCD, there are theories in which
$b_1$ may be zero (without the beta function being identically zero).
One example of a theory in which $b_1$ can vanish is a vectorial
non-Abelian gauge theory with gauge group $G$ and $N_f$ Dirac fermions
transforming according to a representation $R$ of $G$. The one-loop
coefficient of the beta function is \cite{b1}
\beq
b_1 = -\frac{1}{3}( 11 C_A - 4N_f T_f) \ ,
\label{b1}
\eeq
and the two-loop coefficient is \cite{b2}
\beq
b_2 = -\frac{1}{3}\Big [ 34C_A^2 - 4(5C_A+3C_f)N_f T_f \Big ] \ ,
\label{b2}
\eeq
where $C_A$ and $C_f=C_2(R)$ are the quadratic Casimir invariants of
the adjoint representation and the fermion representation $R$,
respectively, and $T_f=T(R)$ is the trace invariant of $R$
\cite{group_invariants}.  The coefficient $b_1$ vanishes if
$N_f=N_{f,b1z}$, where
\beq
N_{f,b1z} = \frac{11C_A}{4T_f} \ .
\label{Nfb1z}
\eeq
If $N_f=N_{f,b1z}$, then $b_2 = C_A(7C_A+11C_f)$, which is positive,
so the theory with $N_f=N_{f,b1z}$ is IR-free.  As an explicit
example, one could take $G={\rm SU}(2)$ and $R$ equal to the
fundamental representation, so that $N_{f,b1z}=11$. That is, an SU(2)
gauge theory with these 11 Dirac fermions has $b_1=0$. Examples can also
be given of chiral gauge theories in which, for a special choice of
gauge group and fermion content, $b_1=0$.  In all of these cases,
the choice of parameters that renders $b_1=0$ leaves a nonzero $b_2$.

Moreover, the vanishing of $b_1$ can occur in scalar field theories; a
recent example is a scalar theory with a cubic self-interaction in
$d=6$ dimensions in which the scalar transforms as a bi-adjoint
representation of a global ${\rm SU}(N) \otimes {\rm SU}(N)$ symmetry
group \cite{gracey2020}.  In this theory, the first nonzero term
in the beta function is $b_2$, which is negative. A study of a
possible IRFP in this theory was carried out in \cite{phi36}.

A different type of situation occurs in an ${\cal N}=2$ supersymmetric
gauge theory with gauge group SU($N_c$) and $N_f$ matter
hypermultiplets. A closed form expression for the beta function was
calculated in \cite{nsvz} (see also \cite{ss}). This beta
function has the property that $b_n = 0$ if $n \ge 2$.  By choosing
$N_f$ appropriately, one can make $b_1=0$, so that the beta function
vanishes identically.  In contrast, here we discuss theories in which
$b_1=0$ (either because of a special choice of parameters, as in
Eq. (\ref{Nfb1z}), or identically, as in \cite{gracey2020,phi36}), but
the beta function is not identically zero.

\section{Schemes to Remove Terms in Beta Function of Order
  Three Loops and Higher}
\label{removal_section}

An important application of scheme transformations is to the
analysis of possible zero(s) of the beta function away from the
origin.  The beta function of an asymptotically free non-Abelian gauge
theory has an ultraviolet zero at $a=\alpha/(4\pi)=0$, which is a
UVFP.  If the theory contains sufficiently many massless fermions, the
(perturbatively calculated) beta function may also have an infrared
zero at a nonzero value of the gauge coupling.  The theory is
weakly coupled at this IRFP if the number of fermions is close to the
upper limit allowed by asymptotic freedom, namely $N_{f,b1z}$ in a
theory with fermions in a single representation $R$, and hence is
amenable to a perturbative treatment using series expansions in the
variable $\Delta_f = N_u-N_f$ \cite{bz}.

Since the terms of loop order $\ell \ge 3$ in the beta function are
scheme-dependent, so is the value of the IR zero when calculated to
three-loop or higher-loop order.  In order to understand the physical
implications of this IR zero, it is necessary to assess the effect of
scheme dependence on its value.  A study of this dependence was
carried out in \cite{sch,sch2} using several scheme transformations.
Related studies were performed in \cite{trs}-\cite{gracey_simms}.

One type of procedure that would be natural for a quantitative study
of scheme-dependence of a zero of the beta function would be to
construct and apply a scheme transformation that would remove
successively higher-loop terms in the beta function and, at each
stage, determine how this removal shifted the position of the IR zero.
Extending the results of \cite{sch}, Ref. \cite{sch2} constructed a
set of scheme transformations $S_{R,m}$ with $m \ge 2$ with $k_1=0$ in
Eq. (\ref{fapseries}) that remove the terms in the beta function at
loop order $\ell=3$ to $\ell=m+1$, inclusive and determined the range
of $\alpha$ over which $S_{R,2}$ and $S_{R,3}$ could be applied to
study the IR zero of the beta function of an asymptotically free gauge
theory while satisfying the criteria to avoid introducing unphysical
pathologies.  Ref. \cite{sch3} presented a generalized one-parameter
class of scheme transformation, denoted $S_{R,m,k_1}$ with $m \ge 2$,
depending on $k_1$, with the property that an $S_{R,m,k_1}$ scheme
transformation eliminates the $\ell$-loop terms in the beta function
of a quantum field theory from loop order $\ell=3$ to order
$\ell=m+1$, inclusive.  A transformation in this class reduces to
$S_{R,m}$ if $k_1=0$. These types of scheme transformations have also
been used in the analysis of a possible ultraviolet zero in the beta
functions of a U(1) gauge theory \cite{lnf} and an O($N$) $\lambda
|\vec \phi |^4$ theory \cite{lam}.

Although our focus here is on scheme transformations,
we note that one can also analyze properties of (physical, gauge-invariant)
operators at the IRFP in a non-Abelian gauge theory with sufficiently many
fermions via series expansions in powers of $\Delta_f$.  These have the
advantage that they are manifestly scheme-independent.  This program has
been carried out up to the $O((\Delta_f)^3)$ level in \cite{gtr,dex} and
up to the $O((\Delta_f)^4)$ level in \cite{gsi,dexl}, the latter using the
five-loop beta function \cite{b5su3,b5}.

To set the stage for our new results, we briefly recall the procedure for
the construction of the $S_{R,m,k_1}$ scheme transformation in \cite{sch3}.
The first step is to use Eq. (\ref{b3prime}) and solve the equation
$b'_3=0$ for $k_2$. This yields the result
\beq
k_2 = \frac{b_3}{b_1} + \frac{b_2}{b_1} \, k_1 + k_1^2 \quad {\rm for} \
S_{R,m,k_1} \ {\rm with} \ m \ge 2 \ .
\label{k2solk1}
\eeq
This suffices for $S_{R,2,k_1}$. The reason that we solve for $k_2$ instead
of $k_1$ is that this involves the solution of a linear equation for $k_1$,
whereas the equation $b_3'=0$ is a quadratic equation in $k_1$, so one would
have to choose which of the two solutions of this quadratic would be used.

To obtain $S_{R,m,k_1}$ with $m \ge 3$, removing the $\ell=3, \ 4$
terms in $\beta_{a'}$, one substitutes the solution for $k_2$
from Eq. (\ref{k2solk1}) into Eq. (\ref{b4prime}) and solves the
equation $b'_4=0$ for $k_3$.  Again, this is a linear equation, with a
unique solution, which is
\beq
k_3 = \frac{b_4}{2b_1} + \frac{3b_3}{b_1}\, k_1 + \frac{5b_2}{2b_1}\, k_1^2
+ k_1^3 \quad {\rm for} \ S_{R,m,k_1} \ {\rm with} \ m \ge 3 \ .
\label{k3solk1}
\eeq
One continues in this manner to determine the $k_s$ with $s \ge 4$ such
as to remove the terms in the beta function up to successively higher
loop orders.

This procedure requires $b_1$ to be nonzero, since
otherwise various multiplicative factors involving $1/b_1$ in the
$k_s$ with $s \ge 2$ and higher powers of $1/b_1$ in the $k_s$ with $s
\ge 4$ would be singular.  Here we investigate the situation where
$b_1=0$.

\section{Impossibility of Removing All Higher-Loop Terms with $\ell \ge 3$
if $b_1=0$: Case where $b_2 \ne 0$}
\label{stb1z_section}

In this and the next section we show that if the one-loop term in the
beta function is zero, i.e., if $b_1=0$, then it is, in general, not
possible to apply Eqs. (\ref{aap}) and (\ref{fapseries}) to transform
to a scheme in which all of the scheme-dependent $\ell$-loop
coefficients with $\ell \ge 3$ are zero.  We begin in this section
with the case where $b_1=0$ and $b_2 \ne 0$.  If $b_2 > 0$, then this
theory is IR-free, while if $b_2 < 0$, the theory is UV-free (i.e.,
asymptotically free).

We proceed to analyze scheme transformations intended to try to
set higher-loop coefficients equal to zero.  From Eq. (\ref{b3prime}),
it follows that in order to have $b_3'=0$, the unique solution for
$k_1$ in the scheme transformation (\ref{aap})-(\ref{fapseries}) is
\beq
k_1 = -\frac{b_3}{b_2} \ .
\label{k1solb1z}
\eeq
Substituting this in Eq. (\ref{b4prime}) for $b_4'$, we obtain
\beq
b_4' = b_4 - \frac{b_3^2}{b_2} \ .
\label{b4primeb1z}
\eeq
In general, this is nonzero. This proves that if $b_1=0$, then there
is, in general, no scheme transformation of the form (\ref{aap}) with
(\ref{fapseries}) that can be used to render $b_4'$ zero, and hence,
{\it a fortiori}, it is not possible to remove all of the
scheme-dependent terms in the beta function.

For completeness, we comment on the extent to which one can remove
higher-loop terms with $\ell \ge 5$ in this case. Substituting
the value of $k_1$ from (\ref{k1solb1z}) in Eq. (\ref{b5prime}) for
$b_5'$, we obtain
\beq
b_5' = b_5 -\frac{3b_3b_4}{b_2} + \frac{3b_3^3}{b_2^2} -2k_2b_3-k_3b_2 \ .
\label{b5primeb1z}
\eeq
It is always possible to render this $b_5'=0$ by setting
\beq
k_3 = \frac{b_5}{b_2} -\frac{3b_3b_4}{b_2^2} + \frac{3b_3^3}{b_2^3} -\frac{2k_2b_3}{b_2} \ .
\label{k3solb1z}
\eeq
As is evident from Eq. (\ref{k3solb1z}), there is thus an infinite set of pairs
$(k_2,k_3)$ that render $b_5'=0$. Note that in the special case where $b_3=0$,
$k_3$ takes on the unique value $k_3 = b_5/b_2$ while $k_2$ is undetermined.
Examining Eq. (\ref{b6prime}), we see that with $k_3$ given by
Eq. (\ref{k3solb1z}), one can solve the equation $b_6'=0$ (as a linear
equation in $k_4$) for a value of $k_4$.  Similarly, with these $k_s$
values chosen, one can solve $b_7'=0$ (as a linear equation in $k_5$)
for $k_5$, and so forth for higher $b_\ell'$.

Thus, in the transformed scheme,
\beqs
\beta_{a'} &=& 2(a')^3[b_2 + b'_4 (a')^2] \cr\cr
&=& 2(a')^3\Big [ b_2 + \Big ( b_4 - \frac{b_3^2}{b_2} \Big )(a')^2 \Big ] .
\eeqs
The function $\beta_{a'}$ has a formal zero away from the origin at
$a=a_z$, where
\beq
a'_{z} = \bigg [ -\frac{b_2}{b_4 - \frac{b_3^2}{b_2} } \bigg ]^{1/2} \ .
\label{asolb1z}
\eeq
This is physical if the expression in the square root is positive. There are two cases
with nonzero $b_2$ to consider, namely $b_2 < 0$ and $b_2 > 0$.  Let us first consider
the case $b_2 < 0$, where the theory is UV-free.  Then the condition that $a'_z$ is
physical is that that $b_4 - (b_3^2/b_2) > 0$, i.e.,
\beq
b_4 > -\frac{b_3^2}{|b_2|}  \quad {\rm for \ IRFP \ if} \ b_1=0 \ {\rm and} \ b_2 < 0 \ .
\label{asolb1z_irfp_b4condition}
\eeq
This is a necessary condition for the theory to have a physical IRFP at $a'_z$,
but is not sufficient; the scheme transformation to the primed scheme must also
satisfy the conditions C$_1$ - C$_4$ from \cite{scc,sch} listed above,

Next, we consider the case $b_2 > 0$, where the theory is IR-free.
Here the condition that $a'_z > 0$ is that $b_4-(b_3^2/b_2) < 0$,
i.e.,
\beq
b_4 < \frac{b_3^2}{b_2} \quad {\rm for \ UVFP \ if} \ b_1=0 \ {\rm and} \ b_2 > 0 \ .
\label{asolb1z_uvfp_b4condition}
\eeq
Again, this is a necessary but not sufficient condition for the theory to a physical
UVFP at $a'_z$; the scheme transformation must also satisfy conditions C$_1$ - C$_4$.

\section{Impossibility of Removing All Higher-Loop Terms with $\ell \ge 3$
if $b_1=0$: Case Where $b_2=0$}
\label{stb1b2z_section}

Next, we consider the case in which both $b_1=0$ and $b_2=0$, i.e., the maximal
scheme-independent part of the beta function is zero. Here, Eq. (\ref{b3prime})
reduces to
\beq
b_3'=b_3 \ .
\label{b3prime_b1b2z}
\eeq
In the generic situation in which $b_3 \ne 0$, this immediately proves that
if $b_1=b_2=0$, then there is, in general, no scheme transformation that one can
use to remove all higher-loop terms with $\ell \ge 3$ in the beta function.
Here we assume that $b_3 \ne 0$ and comment on the special case $b_3=0$ below.
We remark on specific results for other higher-loop coefficients.
The condition that $b_4'=0$ can be satisfied by choosing
\beq
k_1 = -\frac{b_4}{2b_3} \ .
\label{k1sol_b1b2z}
\eeq
Substituting this into Eq. (\ref{b5prime}), we see that it is possible to render
$b_5'=0$ with the choice
\beq
k_2 = -\frac{b_5}{b_3} + \frac{b_4^2}{b_3^2} \ .
\label{k2sol_b1b2z}
\eeq
Substituting these values of $k_1$ and $k_2$ into the expression (\ref{b6prime}), we
obtain
\beq
b_6' = b_6 -\frac{2b_4b_5}{b_3} + \frac{b_4^3}{b_3^2} \ .
\label{b6prime_b1b2z}
\eeq
This does not contain dependence on any other $k_s$ that can be chosen
to make it zero, and, in general, it is nonzero.  With $k_1$ and $k_2$
set equal to their values in Eqs. (\ref{k1sol_b1b2z}) and
(\ref{k2sol_b1b2z}), there is an infinite number of values of the pair
$(k_3,k_4)$ that can be used to render $b_7'=0$.  Having done this,
one can choose $k_5$ to make $b_8'=0$.  Higher-loop coefficients can
be analyzed in a similar manner.

We next consider the hypothetical case in which not only $b_1=0$ and
$b_2=0$, but also one starts in a scheme in which some finite number of
higher-loop coefficients $b_\ell$ with $3 \le \ell \le p$ are zero. As before,
we find that it is not, in general, possible to construct a scheme
transformation that renders all of the $b_\ell$ with $\ell \ge p+1$
zero. This is simply proved by noting that our general results in
Refs. \cite{scc,sch} have the form
\beq
b_\ell' = b_\ell + (\ell-2)k_1b_{\ell-1} + ... \ {\rm for} \ \ell \ge 3,
\label{bellprimeform}
\eeq
where the $...$ in Eq. (\ref{bellprimeform}) denote a sum of
$k_s$-dependent coefficients times the coefficients $b_k$ with $1 \le
k \le \ell-2$.  Hence, if $b_\ell=0$ for $1 \le \ell \le p$, then
$b_{p+1}'=b_{p+1}$.  Since, by assumption, $b_{p+1}$ is nonzero, so is
$b_{p+1}'$, which proves our claim.

\section{Conclusions}
\label{conclusion_section}

In conclusion, in this work we have proved that if the beta function of
a theory is not identically zero and if the one-loop term
in this beta function is zero, then, in general, it is not possible to
transform to a scheme where all of the scheme-dependent coefficients
$b'_\ell$ with $\ell \ge 3$ are zero.  We have given explicit results
for several specific cases, including the case in which $b_1=0$ but
$b_2 \ne 0$ and the case where $b_1=b_2=0$.  In the case of greatest
physical interest, namely where $b_1=0$ and $b_2 \ne 0$, we have also
discussed resultant necessary (but not sufficient) conditions for the
existence of a zero in the beta function away from the origin.

\begin{acknowledgments}

  We thank J. Gracey for valuable discussions in connection with
  \cite{gracey2020} and collaboration on \cite{phi36}.  This research
  was supported in part by the U.S. National Science Foundation Grant
  NSF-PHY-1915093 (R.S.).

\end{acknowledgments}

\bigskip
\bigskip

\begin{appendix}

\section{Expressions for the Beta Function Coefficients $b_\ell'$}
\label{bellprime_general}

For reference, we list some of the higher-loop coefficients $b_\ell'$
with $\ell \ge 5$ from Refs. \cite{scc,sch}.
\begin{widetext}
\beq
b_5' = b_5+3k_1b_4+(2k_1^2+k_2)b_3+(-k_1^3+3k_1k_2-k_3)b_2
     + (4k_1^4-11k_1^2k_2+6k_1k_3+4k_2^2-3k_4)b_1
\label{b5prime}
\eeq
\beqs
b_6' & = & b_6 +4k_1b_5+(4k_1^2+2k_2)b_4+4k_1k_2b_3
 + (2k_1^4-6k_1^2k_2+4k_1k_3+3k_2^2-2k_4)b_2 \cr\cr
    & + & (-8k_1^5+28k_1^3k_2-16k_1^2k_3-20k_1k_2^2
      + 8k_1k_4+12k_2k_3 -4k_5)b_1
\label{b6prime}
\eeqs
and
\beqs
b_7' & = & b_7 +5k_1b_6+(7k_1^2+3k_2)b_5+
     (2k_1^3+7k_1k_2+k_3)b_4 + (k_1^4-2k_1^2k_2+4k_1k_3+3k_2^2-k_4)b_3 \cr\cr
     & + & (-4k_1^5+15k_1^3k_2-9k_1^2k_3-12k_1k_2^2+9k_2k_3
+5k_1k_4-3k_5)b_2 \cr\cr
     & + & (16k_1^6-68k_1^4k_2+40k_1^3k_3-21k_1^2k_4
+73k_1^2k_2^2-58k_1k_2k_3+10k_1k_5+16k_2k_4-12k_2^3+9k_3^2-5k_6)b_1 \ .
\cr\cr
& &
\label{b7prime}
\eeqs
\end{widetext}

\end{appendix}

redpajama_set_name: RedPajamaArXiv


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