# Let's suppose vs. Let us suppose

Imagine you are working on a formal research paper (several authors).At the time of making an asumption, what would be more correct:

Let us suppose that.

# “Suppose we have a collection of blog posts where each document was/is a post”

I found this in a book:

Suppose we have a collection of blog posts where each document was a post.Shouldn't it be:

Suppose we have a collection of blog posts where each document is a post.

# This is a question regarding punctuation, I suppose

This is a question regarding punctuation, I suppose.This is a question regarding punctuation I suppose.

# How to reshape only last dimensions in numpy?

Suppose I have A of shape (.If I write

np.

# “Suppose we use …” imperative or 'I' omitted?

I haven't got a table cloth.~ Suppose we use a sheet.

# Confusion regarding “I suppose” or “I supposed.”

In informal English we often say "I suppose" to mean "I assume" or "I guess.Am I right in thinking that it should be "I suppose" here?

# Is *suppose* a noun here?

I faced the sentences:

They are suppose to take a short term view and build product and keep customers satisfied.html)

Does suppose acts here as a noun?

# Suppose that $a \mu = \mu a$ for all $a$ in $C^*$-algebra $A$. Then $\mu \in Z(A^{**})$

Let $A$ is a $C^*$-algebra and $\mu \in A^{**}$.Suppose that $a \mu = \mu a$ for all $a \in A$.

# When is the sum of complemented subspaces complemented?

Suppose $X_1,.When is the sum$X_1+.

Suppose that $H$ is a locally finite group and suppose that $H$ let be a FC-group.Let $x \in G$.

# A double centralizing theorem for finite groups

Suppose $A=C_{\mathrm{Aut}(G)}(s)$.Suppose $A=C_{\mathrm{Aut}(G)}(s)$.

# Derivative of the CDF of a family of random variables

Suppose I have a r.v.

# Tori acting on vector spaces

Suppose that $T$ acts (algebraically) on some vector space $V$ (over the same field $K$).Suppose that $U_1$ is some subgroup of $U$.

# Is this line rising or declining? [closed]

Suppose, the white line in the picture (681x262 px) has the slope of 0.And, suppose, (0,0) is at the upper left.

# Finding the cumulative distribution function in the graph

Suppose that the c.d.

# why is a homomorphism a cover space?

Suppose we have a homomorphism $p:E \rightarrow X.$
Suppose $x \in X$, then we choose $U=E$.