## c – MPLAB IDE shows countless error symbols and does not work

I cant post the full code but I wish I could as there are symbols on almost every single line with any variables, that show errors with identifiers saying “Unable to resolve identifier”, which doesn’t necessarily affect the code, but makes it hard for me to troubleshoot.

``````if (PORTAbits.RA0 = 0 && PORTAbits.RA1 = 0 && PORTAbits.RA2 = 0)
{
while(1){
LATBbits.RB6 = 1;
delay (SHORT_DELAY);
LATBbits.RB6 = 0;
delay (SHORT_DELAY);

}
}

if (PORTAbits.RA2 = 1)
{
while (1){

LATB = one;
delay (SHORT_DELAY);

LATB = zero;
delay (SHORT_DELAY);

x=1;
}
}

if (PORTAbits.RA0 = 1)
{
while (1){
LATB = zero;
delay (SHORT_DELAY);

LATB = one;
delay (SHORT_DELAY);

LATB = two;
delay (SHORT_DELAY);

x=1;
}
}
``````

## lo.logic – Self additions to countless total orders, 2

Leave $$S = ( Omega, leq)$$ be a countless total dense order, such that for all positive integers $$m$$ and all finite ordered sequences $$a_1 Y $$b_1 , we have an automorphism order of $$S$$ map the sequence before the second.

Is there a suitable subset? $$Omega & # 39; subset Omega$$ such that the total induced order $$S & # 39;$$ is the isomorphic order to $$S$$ ?

If so, can you $$Omega & # 39;$$ be chosen to be an interval?

(I guess the answer will be obtained from some general theorem about total orders, and I'd love to know what that is.)

Thank you !

## [ Politics ] Open question: Soleimani killed countless Americans. He encountered a Hell Fire missile for his efforts, can we say goodbye while looking left?

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## pr.probability: find a distribution that satisfies countless limitations. Any relevant references?

The problem I am dealing with has the following form. Leave $$X$$ be an uncountable set, and $$Y$$ Be a finite set. Suppose $$f: X times Y a (0.1)$$and given $$mathcal {H} subseteq Y ^ X$$I'm looking for something $$P$$, a distribution with support in $$mathcal {H}$$such that

$$forall x, f (x, y) = int_ {h in mathcal {H}: h (x) = y} dP (h),$$

Assuming it exists. Supposing $$X$$ It is finite, this comes down to a linear system, but given my history, I am totally lost in addressing the general case. It seems to me that this is something like a problem of viability of infinite dimensions. Perhaps it is necessary to perform a literature review of optimization? Any other literature I should look at?

## set theory – Collection \$ cal {C} \$ of countless subsets of \$ mathbb {R} \$ so that each accounting subset is contained exactly in a member of \$ cal {C} \$

Yes $$kappa$$ he is a cardinal and $$X$$ it's a set, come on $$[X] ^ kappa$$ denote the collection of subsets of $$X$$ that have cardinality $$kappa$$.

Leave $$beta> omega$$ Y $$beta leq 2 ^ { omega}$$. Is there $${ cal C} subseteq [ mathbb {R}] ^ beta$$ such that each member of $$[ mathbb {R}] ^ omega$$ is contained in exactly one member of $${ cal C}$$?

## Theory of sets: Do we know the strength of the consistency of the Singular Cardinal's Hypothesis in a countless co-nullity?

Suppose that $$kappa$$ It is a strong cardinal limit. The singular cardinal hypothesis states: $$2 ^ kappa = kappa ^ +$$. We know that the failure of SCH requires large cardinals and, in fact, is equitable with a measurable cardinal. $$kappa$$ satisfactory $$o ( kappa) = kappa ^ {++}$$.

But this failure is in $$aleph_ omega$$. Let's suppose we wanted more.

Suppose we want the fault not to occur in a couple of isolated points. Well, it's not hard to redo the standard constructions and get just that. But what happens when we have limit points?

Even more, according to Silver's theorem, if SCH fails in $$kappa> operatorname {cf} ( kappa)> omega$$, then there is a stationary subset of $$kappa$$ where SCH failed

What would be the strength of consistency when? $$kappa$$ it is a singular limit of singular cardinals, and SCH fails cofinally below $$kappa$$? What happens if we require? $$kappa$$ Be uncountable co-function?

As a complementary question, what if? $$kappa$$, with a countless co-nullity, does it satisfy SCH, but an unlimited subset (which must be non-stationary, of course) does not?

## set theory – \$ sigma \$ -continuity of functions in small countless sets

A function $$f: X to Y$$ it is defined to be
$$sigma$$-continuous If there is an accountant $$mathcal C$$ of $$X$$ such that the restriction $$f { restriccion} C$$ It is continuous for each $$C in mathcal C$$.

A standard cardinality count argument shows that for any subset $$X subset mathbb R$$ of cardinality $$| X | = mathfrak c$$ there is a function $$f: X to mathbb R$$ which is not $$sigma$$-continuous. Therefore, under Continuous Hypothesis, for each uncountable subset $$X subset mathbb R$$ there is a function $$f: X to mathbb R$$ which is not $$sigma$$-continuous.

Issue. Is it consistent that each function? $$f: X to mathbb R$$ defined in a subset $$X subset mathbb R$$ of cardinality $$| X | le aleph_1$$ is $$sigma$$-continuous?

## abstract algebra – Can a countless group have a countable subgroup number?

Can a countless group have only a subgroup countable number?

Please give an example if there is one!

Editing: I want a group with cardinality to be uncountable but have a subgroup countable number.

By subgroup countable number, I mean that the collection of all the subgroups of a group is countable

## Countless union of accounting groups.

What is the cardinality of the uncountable union of accounting sets?
Also, I know how to count functions between two finite sets, but how to count functions between two infinite sets?