In these conversations, your aim should not be to get everything correct. You are practising expressing yourself.
How: This bit’s easy – just follow the course as recommended
Thanks for sharing that resource, Molly! Great to hear you’re back into Spanish, and hopefully this plan (together with the podcast) will give you what you need to be chatting away by the end of the year!
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Here’s how Hendershott’s latency-arbitrage strategy worked: Redline allowed him to use its “direct market access” -- cables that run directly from exchange servers to its own. Redline’s server was co-located with that of BATS Exchange so that the “latency” on information and orders coming from BATS was cut down to barely one thousandth of a second. As a result, some of the quotes on public feeds such as the crucial "national best bid and offer" feed were a few milliseconds behind those Hendershott could see on his direct link with the exchanges. With a half-decent trading algorithm, Hendershott would have had ample time to buy Apple at a stale price with a guarantee that he could sell at a profit. Every couple of seconds. All day. Risk on the trades: zero.
“It’s clear to us these guys are just raping, pillaging, and plundering the market,” as Joe Saluzzi, co-founder of agency brokerage Themis Trading put it.
Terrence Hendershott, a professor at the Haas business school at the University of California at Berkeley, wanted to find out. He was recently given access to high-speed trading technology by tech firm Redline Trading Solutions. His test exposes the power of latency arbitrage the way Ben Mezrich’s Bringing Down the House exposed the power of card counting.
The authors suggest that the perpetual motion tape be replaced by a stop-motion tape. Instead of a continuous, free-for-all market, the session would take the form of a series of lightning-fast-auctions at intervals of a few milliseconds. This would give exchanges a reasonable amount of time to disseminate information (most only take a few thousandths of a second to catch up on the “direct access” feeds). It would also give traders a reasonable amount of time to place bids and offers on a given stock. The average investor would not see the difference because prices on active stocks would still be changing many times per second.
"Latency" refers to the time it takes for a stock quote to get from an exchange’s server to a trader’s screen. This varies from exchange to exchange and from trading computer to computer. Latency arbitrageurs take advantage of these inconsistencies.
It’s well known that some high-frequency computer geeks at firms like Getco LLC take advantage of latency, just as it’s well known that some Blackjack-playing computer geeks count cards in Las Vegas casinos. But it’s never been clear how much this type of trading costs the little guy on Wall Street.
MORE: Wall Street bonuses to top 2009
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Managed accounts attempt to provide their clients with meaningful investments based on realistic goals and risk management levels all of which are detailed by the CTA. These services can deal in currencies, stocks, commodities and indices depending on the trader’s preferences.
The Binary Trading Club recommends only proven managed account services to its members. Whether you are looking for Binary Options only or Forex MAs, we can suggest a solution for you. Given our strong relationships with some of the top brokers, we are able to refer members to accredited brokers with the best deals. We also monitor the account performance for all of our members to confirm regular performance criteria. Given the variety of MA providers that we cover, the Trading Club will have a solution for any account size. When it comes to the fee structure, they vary by provider but are generally a share of the profits gained on a trading account.
Unlike Mutual funds and hedge funds, with a Managed Account there is more opportunity for the trader to request certain trading parameters. These include such factors as the assets being traded, the volume of daily trades as well as the risk controls that the trader should use.
With a managed account solution, there is more scope for use of liquid accounts. This of course depends on manager conditions but some managed traders allow full withdrawal privileges for their clients. This is advantageous for those clients who would like the freedom of having access to funds.
This is where managed accounts can indeed stand out compared to other investment solutions. Some managed account traders are more willing to keep an ongoing dialogue with their investors. This could be beneficial for the investor that would like to get some insight into trading and leave with more than just returns.
Professional Managed Accounts have only recently started to become more prevalent among online investment circles. Most traders have viewed investment manager solutions as either a large scale mutual fund or smaller yet much more expensive hedge funds. Managed accounts fit well between these two options and have the following advantages:
Such services are provided to individual investors, small businesses as well as institutional clients and are some of the most advanced professional investment solutions. They also use some of the same investment strategies that are employed within the hedge fund industry.
You also should be wary of any managed account solution that purports to use “revolutionary” and “extremely profitable” software to trade automatically. Despite all of the money at stake in research, well automated software still has not replaced the human trader. Moreover, binary option robot software is often nothing more than marketing gimmick to lure unsuspecting traders into the hands of an unscrupulous broker.
As noted earlier, there is a substantial degree of risk that comes with the territory when you trade these instruments. Profit is not guaranteed. You can lose money, just like you can lose money trading stocks. But few informed investors would call stock trading “gambling.” Moreover, how is it possible that many traders make a consistent profit if their actions are little more than guesses?
There are also different types of binary options. In addition to “up and down” contracts, you can trade range options and touch/no touch options. You’ll have a wider variety of instruments, along with more opportunities to make money, at your fingertips.
Knowing your potential upside and potential loss ahead of time is, of course, a huge advantage compared to typical options trading. But there are plenty of other reasons to love binary options.
One of the criticisms that trading binaries has attracted over the last few years is that it is similar to gambling. Executing a trade, according to detractors, is like betting on black or red on roulette. But is that actually the case or does the criticism reflect a lack of understanding about how binaries work?
There’s no need to memorize esoteric equations like the Black–Scholes model. Nor do you need to spend hours each day watching the financial news. Making money with binary options is simpler than you might imagine. The key is to minimize your risk and develop a reliable trading strategy. Check out the Bullish vs. Bearish strategy to see if that’s up your alley.
How much profit can you earn and what is your potential downside? You’ll know both upfront, before you even decide to execute the contract. The percentage return will be posted. In other words, there’s no ambiguity about the profit you’ll receive if your option expires “in the money.” And unlike conventional options trading, where leverage can quickly broaden your losses, your potential downside is limited to the amount of the contract.
Alternatively (this may help future users, even though not you) you can go to Insert, Tables, and Insert Table... For the number of columns put two, for the number of rows put one. This allows you to keep typing in the box, and as you reach the end of your line it automatically drops down to the next. If you do not want to keep the lines outlining the columns, right click on your table, go to Table Properties, Borders and Shading, and select "None" under settings in the Table tab.
Show / Hide view of columns in only section of word document
At that point, your bulleted list should be in two columns and the rest of your document can continue with one column.
If you have two columns, and would like to type in the second, you can use the keyboard shortcut Ctrl+Shift+Enter (called a Column Break) to begin typing in the second column. This will allow you to keep adding content to the first column independently, providing they do not spill over into each other.
In response to blm i have revised the post. The accepted answer above mentions the use of Column breaks, which lets you add two or more columns. But what was not mentioned was the continuous section break that's needed if you only want part of the document to use columns. If you add columns to Word, that format will get applied for the remainder of the document, in order to only use columns for a part of the page you need to use the continuous section break to return Word back to normal. Often times people resort to using tables because they do not know how to correctly use the various breaks in Word. If you want to add bullet points and have the bullet points spread out across columns, you can do this in Word by first adding the bullet points and then inserting a column break. You would do this for the number of columns you need and on the final column after your text instead of a column break you insert a continuous section break. The advantage of the column breaks & continuous break is that once you get the hang of it its often easier to reorganize the text into columns, with tables you have to cut and paste if need to restructure the information. This option for the breaks is found in the ribbon - Page Layout > Breaks, there you will see the option for Column & Continuous as well as a few others, this is an alternative to memorizing the keyboard shortcut. Another very useful tool in Word that further aides when working with breaks can be found on the Home tab, the Show/Hide paragraphs (backwards P icon), in the Paragraph section on the ribbon. This tool shows the various formatting features applied on the document such as blank spaces (which are represented as dots), column breaks, section breaks, line breaks, page breaks etc.
Is there any way to make 2 side by side independent lists aside from using a table?
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18 = 16 + 2 = 24 + 21 10010 = (1 × 24) + (0 × 23) + (0 × 22) + (1 × 21) + (0 × 20) = 18
EX: 10111 = (1 × 24) + (0 × 23) + (1 × 22) + (1 × 21) + (1 × 20) = 23
The process of binary division is similar to long division in the decimal system. The dividend is still divided by the divisor in the same manner, with the only significant difference being the use of binary rather than decimal subtraction. Note that a good understanding of binary subtraction is important for conducting binary division. Refer to the example below, as well as to the binary subtraction section for clarification.
Using the target of 18 again as an example, below is another way to visualize this:
While this may initially seem confusing, understanding that each binary place value represents 2n, just as each decimal place represents 10n, should help clarify. Take the number 8 for example. In the decimal number system, 8 is positioned in the first decimal place left of the decimal point, signifying the 100 place. Essentially this means:
Binary multiplication is arguably simpler than its decimal counterpart. Since the only values used are 0 and 1, the results that must be added are either the same as the first term, or 0. Note that in each subsequent row, placeholder 0's need to be added, and the value shifted to the left, just like in decimal multiplication. The complexity in binary multiplication arises from tedious binary addition dependent on how many bits are in each term. Refer to the example below for clarification.
Converting from the binary to the decimal system is simpler. Determine all of the place values where 1 occurs, and find the sum of the values.
As can be seen in the example above, the process of binary multiplication is the same as it is in decimal multiplication. Note that the 0 placeholder is written in the second line. Typically the 0 placeholder is not visually present in decimal multiplication. While the same can be done in this example (with the 0 placeholder being assumed rather than explicit), it is included in this example because the 0 is relevant for any binary addition / subtraction calculator, like the one provided on this page. Without the 0 being shown, it would be possible to make the mistake of excluding the 0 when adding the binary values displayed above. Note again that in the binary system, any 0 to the right of a 1 is relevant, while any 0 to the left of the last 1 in the value is not.
The Options Industry Council (OIC), an industry resource funded by OCC and the U.S. options exchanges, announced the results of a study, How Financial Advisors Use and Think About Exchange-Listed Options.
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Some other multi-bit adder architectures break the adder into blocks. It is possible to vary the length of these blocks based on the propagation delay of the circuits to optimize computation time. These block based adders include the carry-skip (or carry-bypass) adder which will determine P and G values for each block rather than each bit, and the carry select adder which pre-generates the sum and carry values for either possible carry input (0 or 1) to the block, using multiplexers to select the appropriate result when the carry bit is known.
Such compressors can be used to speed up the summation of three or more addends. If the addends are exactly three, the layout is known as the carry-save adder. If the addends are four or more, more than one layer of compressors is necessary, and there are various possible design for the circuit: the most common are Dadda and Wallace trees. This kind of circuit is most notably used in multipliers, which is why these circuits are also known as Dadda and Wallace multipliers.
The delay from bit position 0 to the carry-out is a little different:
A full adder can be implemented in many different ways such as with a custom transistor-level circuit or composed of other gates. One example implementation is with S = A ⊕ B ⊕ C in \displaystyle S=A\oplus B\oplus C_ ext in and C out = ( A ⋅ B ) + ( C in ⋅ ( A ⊕ B ) ) \displaystyle C_ ext out =(A\cdot B)+(C_ ext in \cdot (A\oplus B)) .
The critical path of a carry runs through 1 XOR-gate in adder and through 2 gates (AND and OR) in carry-block and therefore, if AND- or OR-gates takes 1 delay to complete, has a delay of