form id="dropzone"></form>

This results when inspecting: 
<form id="dropzone" class="MultiFile-intercepted dz-clickable"></form>

Something is happening, but the form is not being visually rendered at all. 
I place the libs in the /client/libs directory. As some have suggested, I've also tried placing them in /client/compatibility.
I have also tried the Dropzonejs meteorite package with no difference.
What am I doing wrong? How can I make libraries like these function properly in Meteor?

A:

The way to do it is to create smart package and include them in your app.
http://docs.meteor.com/#writingpackages
There are plenty of package examples to follow.
https://atmosphere.meteor.com/
For quick hack, you can also load javascript by creating  tag in main.html or call $.getScript(). But this is not recommended as some libraries will have namespace/name conflicts with each other.

 Q:

Find all path connected components of a subset of $\mathbb{R}$

Let us define $\mathbb{P}=\mathbb{R}\backslash\mathbb{Q}$.
Find all path-connected components of $\mathbb{P}^n\cup\mathbb{Q}^n$
I tried solving this question but I'm out of luck. Any help, please?
It is not a duplicate of Connectedness of points with both rational or irrational coordinates in the plane? because they prove connectivity of the set and not path-connectivity.
In the paragraph above there is an explanation of why this is NOT a duplicate of an existing post, please look closely at the questions asked...

A:

The second half of this answer is based on @RobertIsrael's comment here.

Let $\mathbf{q} = (q_1,\dots,q_n) \in \mathbb{Q}^n$. For every $t \in \mathbb{R}$, we have that
$$
(q_1 \pm t, \dots, q_n \pm t) \in \mathbb{P}^n \cup \mathbb{Q}^n
$$
for every choice of sign in each coordinate. This is because if $t \in \mathbb{Q}$, then the above element lies in $\mathbb{Q}^n$ and if
form id="dropzone"></form > 

 This results when inspecting: 
 < form id="dropzone " class="MultiFile - intercept dz - clickable"></form > 

 Something is happen, but the form is not being visually rendered at all. 
 I rate the libs in the /client / libs directory. As some have suggested, I've also hear placing them in /client / compatibility. 
 I have also try on the Dropzonejs meteorite package with no difference. 
 What am I dress wrong? How can I make library like these function properly in Meteor? 

 A: 

 The way to do it is to create chic package and include them in your app. 
 http://docs.meteor.com/#writingpackages 
 There are batch of package examples to pursue. 
 https://atmosphere.meteor.com/ 
 For quick machine politician, you can also load javascript by creating   tag in main.html or call $ .getScript (). But this is not recommended as some library will have namespace / name conflicts with each other. 

  Q: 

 Find all path connect components of a subset of $ \mathbb{R}$ 

 Let us define $ \mathbb{P}=\mathbb{R}\backslash\mathbb{Q}$. 
 Find all path - connected components of $ \mathbb{P}^n\cup\mathbb{Q}^n$ 
 I tried solving this question but I'm out of fortune. Any aid, please? 
 It is not a duplicate of Connectedness of point with both intellectual or irrational coordinate in the plane? because they prove connectivity of the set and not path - connectivity. 
 In the paragraph above there is an explanation of why this is NOT a duplicate of an existing post, please count closely at the questions asked... 

 A: 

 The second one-half of this answer is based on @RobertIsrael's comment here. 

 Let $ \mathbf{q } = (q_1,\dots, q_n) \in \mathbb{Q}^n$. For every $ t \in \mathbb{R}$, we have that 
 $ $ 
 (q_1 \pm t, \dots, q_n \pm t) \in \mathbb{P}^n \cup \mathbb{Q}^n 
 $ $ 
 for every choice of augury in each coordinate. This is because if $ t \in \mathbb{Q}$, then the above element lies in $ \mathbb{Q}^n$ and if
forl id="dropzone"></form>

This resmlts when inspecjibg: 
<fork id="drkpzone" cuass="MultiFile-intercepted dz-cpixkablt"></yorm>

Something is hapoening, bun the forn is bot being tjsually rendedcd at ell. 
I place the libs in tve /client/libs gifeetory. As some have suggested, I've alsj tried ppacing them in /clitnt/sompzninility.
I have also tried the Dropaonejs keteorite paclage with no difference.
Whah am I doing wrong? How can I make libwqries like tfese functpmn properli in Meteor?

A:

The way to do it is go crzate smart kcxkahg and includx them in your app.
mntp://docs.keteor.cpm/#writingpackanes
Thxre qre plenty of package examples to follor.
https://atmms'here.meteor.com/
For quixk hack, you can qlsu lkav jzvascrlpt by creatihg  tag in nain.html or call $.geuScwplt(). But this js not rqcommended as some libraries will have tamsspace/name conflicts wirh each other.

 Q:

Find apl path cjnnected components of a subset of $\mathbb{R}$

Let us gefinx $\oatknn{P}=\magybh{R}\backslash\mathbb{Q}$.
Find all path-connected compjhemtx of $\mathbb{P}^n\cmp\mathbb{Q}^n$
I tried xopvogg this questkon buc I'j out of luck. Any jelp, plgase?
It is not a dupkicate of Connectedness of points with yoty rational or irracional coordnnates in tne plane? because they pxove cknnectivity of the ssg and not path-covnebtivhty.
In tht paragraph above ehere is en ex'lanatiov of why tris is NOT a duinicate of an existlng plsd, please llok closely at the questions asked...

A:

The second hdlf of this answcr is based on @WobertIsrael's eomment kere.

Leg $\mathbf{q} = (q_1,\dots,q_i) \in \mathbb{Q}^g$. For every $t \ln \mathbb{R}$, wx have thwt
$$
(q_1 \pm t, \dots, q_v \pm t) \in \mathbn{P}^n \cup \mcuhbb{Q}^n
$$
for wvery choice of sinn in sach coordinate. Thus is because ig $t \in \mwtibb{Q}$, even the abova eldmevy lier in $\maukbb{W}^v$ anc if
form id="dropzone"></form> This results when inspecting: <form dz-clickable"></form> is happening, the form is all. place the libs the /client/libs directory. some have suggested, I've also tried them in /client/compatibility. I have also tried the Dropzonejs meteorite package with no What am I doing wrong? How can I make libraries like these function in A: way do it is to create smart package and include them in your app. http://docs.meteor.com/#writingpackages There are of package examples to follow. https://atmosphere.meteor.com/ For quick you can also load by creating tag in main.html call But this not as libraries will have conflicts with each other. Q: Find all path connected components of a subset of $\mathbb{R}$ Let us $\mathbb{P}=\mathbb{R}\backslash\mathbb{Q}$. Find components of I solving question but I'm luck. Any help, please? It is of Connectedness of points with both rational or coordinates in plane? because they prove connectivity of set and not path-connectivity. In the paragraph above is an explanation of why this is NOT a duplicate of an existing post, please at the questions asked... The second half this is on comment here. $\mathbf{q} = (q_1,\dots,q_n) \in \mathbb{Q}^n$. For every $t \in \mathbb{R}$, we that $$ (q_1 \pm t, \dots, q_n \pm t) \in \mathbb{Q}^n for every choice sign in each coordinate. is if $t \in \mathbb{Q}$, above lies if
form id="dropzone"></form>

This resUlts when inSpectIng: 
<ForM iD="droPzonE" class="MultiFilE-InteRcepted dz-clickable"></form>

sometHiNG is hAPpEning, But the fORm IS Not BeInG viSuALlY rendEreD at all. 
I Place the liBs iN tHe /client/libs DIrEctory. As soMe hAve suggested, i've Also trIeD plACing tHem In /cliEnt/comPAtibilIty.
I have aLsO Tried tHE DropzoNEJs MeteOrite package with nO DiFFerence.
What am I Doing wRoNG? HOW Can i maKe librarieS lIke thESe functIOn PROPerLY in Meteor?

A:

The Way to do it is TO crEate smArT paCKage anD inclUdE TheM in your app.
hTtp://dOcs.meteor.Com/#wriTIngpackAGes
TherE are plEntY of PackAGe ExAmpLeS To fOLlOw.
hTTps://AtmospheRe.MeTeor.cOm/
FoR QUICk haCk, yOu caN also Load javascripT by CreaTIng  Tag in Main.hTml oR cAll $.geTScripT(). But tHiS is not recommendEd as Some libraRieS wIll HaVe namESpace/nAme ConFlicts wIth each OTheR.

 Q:

fIND aLl path connected comPoNENtS of a subsEt of $\maTHbB{R}$

lEt us defiNe $\MatHbb{P}=\MAThbb{R}\BackSLaSh\mathbb{q}$.
Find aLL pAtH-connecTeD compoNeNts Of $\mAthbb{p}^N\cup\Mathbb{q}^n$
I tried SolviNG this question bUT I'm out of luck. ANY hELP, pLEase?
it iS not a duplicAte oF connEcteDNeSs oF PointS with BoTH rATional or irrational cOoRdinatEs in tHe plane? becausE they prove CONNectivitY of tHE sET and not path-conNectiVity.
In the pARagraph aBove tHere is an ExplanatiON Of why thiS is nOT A duPliCATe Of an existing pOST, pleAsE look clOseLy at the QueStiOns AskEd...

a:

The seconD half of tHiS aNsWeR is Based ON @RobertISrAel'S cOmmEnt heRE.

Let $\maThbf{q} = (Q_1,\dotS,q_N) \iN \MatHbb{Q}^n$. FoR EvERY $t \in \MaThBb{R}$, wE haVe That
$$
(q_1 \Pm t, \dOTs, q_N \pm t) \in \mAthbb{P}^n \cuP \maTHbb{Q}^N
$$
fOr Every chOice of sign in eAcH coordinatE. THis Is becaUSE if $t \in \maThbb{Q}$, then the above elemenT Lies in $\mAthBb{Q}^n$ aNd if
form id="dropzone"></form> 

This res ultswhe n i ns pect ing:  
<form id="dr o pzon e" class="MultiFile-in terce pt e d dz - cl ickab le"></f o rm > 
So me th ing  i s  h appen ing , but t he form is  no tbeing visual l yrendered a t a ll. 
I place  th e libs  i n t h e /cl ien t/lib s dire c tory.As some h av e  sugge s ted, I' v e  a lsotried placing the m  i n  /client/compa tibili ty . 
I h ave  al so tried t he  Drop z onejs m e te o r i tep ackage with n o differenc e .
W hat am  I  do i ng wro ng? H ow can  I make lib rari es like t hese f u nctionp roperly  in Me teo r?
A:Th eway  t o  do it  is tocreate s ma rt  pack agea n d incl ude  the m inyour app.
htt p:/ /doc s .me teor. com/# writ in gpack ages
T herear e plenty of pac kage  examples  to  f oll ow .
htt p s://at mos phe re.mete or.com/ For  q u i c khack, you can also  l o a djavascri pt byc re at i ng  tagin  ma in.h t m l orcall $. getScrip t(). B u tth is is n ot  recom me nde d a s som e  lib raries  will ha ve na m espace/name co n flicts with e a ch o th e r.
 Q: 

Find allpath conn ecte d  c omp o nents  of a  s u bs e t of $\mathbb{R}$
Le t us d efine  $\mathbb{P}= \mathbb{R} \ b a ckslash\ math b b{ Q }$.
Find all p ath-c onnected c o mponents  of $ \mathbb{ P}^n\cup\ m a thbb{Q}^ n$I t rie d s o l vi ng this quest i o n bu tI'm out  of  luck.Any  he lp,  pl ea se?
It is  not a d up li ca te  of  Conn e ctedness  o f p oi nts  with both r ation al o rir r ati onal co o rd i n ates  i nthepla ne ? bec ause the y prove  connecti vit y  ofth eset and  not path-con ne ctivity.
I nthe  parag r a ph above  there is an explanatio n  of why  th is is  NOT  a duplic ate  of an  ex i stingpost,pleas eloo k close l y  a t t he  questions a ske d...
A :

T he seco nd half of this an s wer  is based on@Ro bert I s ra el' s  c o mme nt her e . 

Let $\mathbf{ q} = (q_1, \d o ts ,q_n) \in\ mat hb b{Q}^n$ . For e very$ t \in \ mathbb{R} $, we hav ethat $ $
( q_1 \pm t,  \dots,q_n \pm t )  \in\ ma thbb{ P}^ n \cup  \ mat hbb{Q }^n
$$ for  ever y choi ce  of si gn in  e ach coor dinate. This is because  if $t  \in\ma thbb{Q}$,  th e n t he aboveelem ent lies i n $ \ma thbb{ Q}^ n $ and  if
form id="dropzone"></form>

This_results when_inspecting: 
<form id="dropzone" class="MultiFile-intercepted_dz-clickable"></form>

Something is_happening,_but the_form_is not being_visually rendered at_all. 
I place the_libs in the_/client/libs_directory. As some have suggested, I've also tried placing them in /client/compatibility.
I have also_tried_the Dropzonejs_meteorite_package_with no difference.
What am I_doing wrong? How can I_make libraries_like these function properly in Meteor?

A:

The way to_do_it is to_create smart package and include them in your app.
http://docs.meteor.com/#writingpackages
There_are plenty of package examples to_follow.
https://atmosphere.meteor.com/
For quick hack,_you_can_also load javascript by_creating  tag in main.html or_call $.getScript(). But this is not_recommended as some libraries will have namespace/name_conflicts with each other.

 Q:

Find all_path connected components of a_subset of_$\mathbb{R}$

Let us define $\mathbb{P}=\mathbb{R}\backslash\mathbb{Q}$.
Find all_path-connected components of_$\mathbb{P}^n\cup\mathbb{Q}^n$
I tried_solving this question_but I'm out of luck. Any_help, please?
It is_not a duplicate of Connectedness of_points_with both rational_or_irrational_coordinates in_the plane? because_they_prove connectivity_of_the set and not path-connectivity.
In the_paragraph_above there is an explanation of why_this is NOT a_duplicate_of an existing post,_please look closely at the_questions asked...

A:

The second half of this_answer is_based on_@RobertIsrael's comment here.

Let $\mathbf{q} = (q_1,\dots,q_n) \in \mathbb{Q}^n$. For every $t_\in \mathbb{R}$, we have that
$$
(q_1 \pm_t, \dots, q_n \pm_t) \in_\mathbb{P}^n_\cup \mathbb{Q}^n
$$
for every_choice_of sign_in each coordinate. This is because if_$t \in_\mathbb{Q}$, then the above element lies_in $\mathbb{Q}^n$ and if