To solve the expression you've provided, we'll break it down into manageable parts and compute it step-by-step.

The expressions appear to be:
1. \( 361 - 1456 \)
2. \( 112 + 2^3 \times 5^2 - 6^2 \)
3. \( 2361 - 1456:112 + 2^3 \times 5^2 - 6^2 \)

Let's compute each part.

### Step 1: Compute \( 361 - 1456 \)
\[
361 - 1456 = -1095
\]

### Step 2: Compute \( 2^3 \times 5^2 - 6^2 \)
First, calculate the powers:
\[
2^3 = 8 \quad (2 \times 2 \times 2)
\]
\[
5^2 = 25 \quad (5 \times 5)
\]
\[
6^2 = 36 \quad (6 \times 6)
\]

Now compute \( 2^3 \times 5^2 \):
\[
2^3 \times 5^2 = 8 \times 25 = 200
\]

Now combine it with the other terms in the expression:
\[
112 + 200 - 36
\]
Processing this step-by-step:
\[
112 + 200 = 312
\]
\[
312 - 36 = 276
\]

### Step 3: Compute \( 2361 - 1456 / 112 + 276 \)
First, calculate \( 1456 / 112 \):
\[
1456 / 112 = 13
\]

Now compute \( 2361 - 13 + 276 \):
\[
2361 - 13 = 2348
\]
\[
2348 + 276 = 2624
\]

### Final Results
- The result of \( 361 - 1456 \) is \( -1095 \).
- The result of the full calculation \( 2361 - 1456 / 112 + 276 \) is \( 2624 \).

So the final summary of results is:
1. \( 361 - 1456 = -1095 \)
2. Final calculation results in \( 2624 \).