Add Uncountable Signature with airSlate SignNow
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Your step-by-step guide — add uncountable signature
Using airSlate SignNow’s eSignature any business can speed up signature workflows and eSign in real-time, delivering a better experience to customers and employees. add uncountable signature in a few simple steps. Our mobile-first apps make working on the go possible, even while offline! Sign documents from anywhere in the world and close deals faster.
Follow the step-by-step guide to add uncountable signature:
- Log in to your airSlate SignNow account.
- Locate your document in your folders or upload a new one.
- Open the document and make edits using the Tools menu.
- Drag & drop fillable fields, add text and sign it.
- Add multiple signers using their emails and set the signing order.
- Specify which recipients will get an executed copy.
- Use Advanced Options to limit access to the record and set an expiration date.
- Click Save and Close when completed.
In addition, there are more advanced features available to add uncountable signature. Add users to your shared workspace, view teams, and track collaboration. Millions of users across the US and Europe agree that a solution that brings everything together in a single holistic enviroment, is what organizations need to keep workflows performing easily. The airSlate SignNow REST API enables you to integrate eSignatures into your application, internet site, CRM or cloud. Check out airSlate SignNow and enjoy quicker, easier and overall more effective eSignature workflows!
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Add uncountable signature
hello friends we proved that set of real numbers is uncountable by assuming two lemmas we proved the first lemma in the previous video now we prove the second lemma which says that any set with an uncountable subset is uncountable okay let's look at the statement once more it says that any set with an uncountable subset is uncountable okay so let's start the proof let a be a set and b be a subset of a where b is an uncountable set we have to prove that a is uncountable in another words we can write this way if a set a has an uncountable subset b then a is uncountable we have to prove this and then using our universal generalization we can conclude that any set with an uncountable subset is uncountable okay let's see how we are going to prove the statement if i said a has an uncountable subset b then a is uncountable we are going to prove this using proof by contradiction method so using that we assume the negation of the statement first right so the statement here is of the format p implies q and negation of p implies q is nothing but p and not q we assume the hypothesis is true and the conclusion is false okay so here we suppose that a is a set which has an uncountable subset b and that a is not an uncountable set but a countable set okay now after our assumption we know these things a is a countable set and b is a subset of a and b is uncountable set these are the things that we know okay now since we know that a is a countable set we know that any subset of a is a countable set because any subset of a countable set is countable we have proved the statement in our previous video i will give the link of that video in the description you can watch that now here since a is a countable set and b is subset of a we get that b is a countable set now here b is uncountable and b is countable set these two together contradicts right so this is a contradiction here so meaning that our assumption was wrong what do we assume we assume the negation of the statement so assume the negative statement and that is false statement now meaning that our statement is a true statement so if i said a has an uncountable subset b then a is uncountable is a true statement and then using universal generalization we can conclude that any set with an uncountable subset is an uncountable set
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