Can an odd function be injective?
I'm wondering if an odd function, which satisfies the condition f(-x) = -f(x), can also be injective, meaning that every element of its codomain is mapped to by a unique element of its domain.
Does into mean injective?
I'm trying to understand a mathematical concept. Specifically, I want to know if the term 'into' is synonymous with 'injective' in a mathematical context. Can someone clarify this for me?
Are functions always injective?
I'm wondering if all functions are injective. In other words, does every function map each input to a unique output, or are there cases where a function can map multiple inputs to the same output?
Where is the best place to stake Injective?
I'm looking for the most suitable platform or service to stake my Injective tokens. I want to know where I can get the best returns and security for my staking activities.
How to prove a transformation is injective?
I'm trying to understand how to prove that a transformation is injective. I know it involves showing that every element of the domain maps to a unique element in the codomain, but I'm not sure how to formally demonstrate this.