Dragon Language mac | Black Hat SEO & Affiliate Marketing Forum

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30.10.2018 A seemingly insignificant product cancellation has far-reaching effects
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To save a two-dimensional array stored in a file in a variable in language c

Well, basically I want to store the matrix, which is in a previously saved file, in a variable. After that, I can change the values ​​of the matrix and save them in another file, but for the moment I am trying to print the matrix (already stored in a variable), I have printed values ​​that are not from the matrix that were saved. I use the following code:

    int main ()

int a[5][10]= {(0,0,0,0,0,0,0,0,0,0,0), (0,0,0,0,0,0,0,0,0,0,0) ), (0,0,0,0,0,0,0,0,0,0), (0,0,0,0,0,0,0,0,0,0), ( 0,0,0,0,0,0 0,0,0,0,0)};
int aux, i, j;
FILE * fix = fopen ("Consultorios.txt", "r");
if (array == NULL) {
printf ("File can not be opened");
while (aux! = EOF) {
for (i = 0; i <5; i ++) {
for (j = 0; j <10; j ++) {
aux = fgetc (fix);

if (aux == EOF) {

a[i][j]    = aux;
printf ("% c", a[i][j]);
fflush (fix);
fclose (fix);

for (i = 0; i <5; i ++) {
printf (" n");
for (j = 0; j <10; j ++) {
printf ("|% d |", a[i][j]);

return 0;

c89 – Write a code in C language that checks a specific alphabetical order using only loops and conditional statements

I was asked to write a code in C language that checks a specific alphabetical order based on the input and determines how many "legal" orders exist. The order is as follows:
I get several entries of numbers and letters, followed by an "@", which sets the end of the input.
Once a number has been received, I should check the following letters (ie, if a number has been received, I should check the next 3 letters, etc.), these letters should be arranged in ascending alphabetical order.
For example: ABC3DEF @ (ABC- is not a legal sequence, but 3DEF is a legal sequence and so I have a legal sequence altogether.)
I tried to write the following:


int main ()
int i, x, sum = 0;
char cha;
while ((cha = getchar ())! = & # 39; @ & # 39;
scanf ("% d% c", & x, & cha);
if (x> = 1 && x <= 9) {
for (i = 1; i <= x; i ++) {
if (cha == cha-1) {
sum ++;


printf ("% d", total);

return 0;


but it does not work, the output is always 0!
(Note: I may only use loops and condition statements, ie no array, no functions …).
Is there an idea I miss? or was my idea wrong

Construct a grammar for the language

How can I achieve this? Write a grammar for the language, which consists of strings consisting only of the letters a and b. The strings can contain any number of these letters, but the bab character combinations must be in each string, and each string must begin with a bb. For example, the strings bbababbbaa, bbbaaababaa, and bbbab are in the language, while a, aabb, baaa, and bbba are not.

Computability Theory – Decidability of the Regularity of a Language Dependent on Representation

It is well known that many decision problems are decidable for regular languages. The evidence, however, seems to be based on a testimony to the regularity of that language, be it an automaton, a grammar, a regular expression, or whatever.

But what happens when a set is presented to you? $ L subset Sigma ^ * $ that's just regular. Is its regularity algorithmically determinable? I suppose it is when I have a defining formula $ varphi $ of a simple nature. But is there a clear limit to what kind of representation is required?

Thank you for reading!

Fulfillability – finding a language that is $ NP ^ L $ -complete

I try to prove a sentence, and as a lemma I want to prove one $ NP ^ L $complete language. I thought of a machine that can decide $ SAT $ equipped with an oracle for $ L $ can decide in any language $ NP ^ L $but I'm not sure how to formalize that. Here is my attempt to do this

$$ SAT ^ L = { text {satisfiable Boolean formulas with some clauses like} L (x_1, dots, x_k) } $$

The clauses that are of the form $ L (x_1, dots, x_k) $ are queries that are true if and only if $ (x_1 cdots x_k) in L $,

In my opinion $ SAT ^ L $ is $ NP ^ L $Complete, for each language $ L $but I do not know how to prove it. It is natural in $ NP ^ L $ there we can take a witness
Assignment and check it, and we can check that $ L ( cdot) $ Predicate with a query to our oracle $ L $, I'm not sure how to prove it $ NP $Hardness though.

I was just thinking about modifying Cook-Levin's design so I could add extra clauses to the form's formula $ L (x_1, dots, x_k) $ when coding the calculation graph of an NTM $ M ^ L $ But I'm not sure if this works in general and, frankly, is more of a rough idea than anything else. This construction seems quite sensitive to the "implementation" of oracle queries, so I'm not sure how to rigorously implement it.

Is there a standard example for a $ NP ^ L $complete language?

I'm having trouble translating the machine language of Turing. Can you help me to convert the voice message into English?

My problem is that I do not have much trouble creating a Turing machine health table when specifying a string like 01101. My problem occurs when there is a problem where the Turing machine needs to recognize the language {0n1n | n ≥ 0}.

I've found this guide to a similar problem, but I can not understand what's going on and what's in the language statement. Any help regarding the effective reading of the given language is requested.