Note that a reference to line 7b means the seventh line from the bottom of the page.

**page 10,**

- pp[75] = 37,745,732,428,153; note that the 9th and 10th digits were transposed

**page 19,**

- the reference to Figure 1.7 should come in the third line from the bottom, at the end of the sentence that concludes "the bottom level of each shell."

**page 22,**line 9,

- last number should be 7436 instead of 7435

**page 24,**conjecture 9

- In the formula, (r-k-1)! should be (2r-k-1)!

**page 27,**conjecture 1

- $A_{n.k}$ should be $A_{n,k}$

**page 30**, exercise 1.3.11

- This exercise is nonsense. Given a descending plane partition with largest part r, we can always insert above it a row of r (r+1)s. Every descending plane partition fits the definition of being stripped.

**page 34,**line 14

- y^2 z ++ y z^2 should be y^2 z + y z^2

**page 41,**exercise 2.1.12

- left side of displayed equation should be: $(1-q)(1-q^2)(1-q^3) \cdots$

**page 41,**exercise 2.1.13

- left side of displayed equation should be: $\frac{1}{(1-tq)(1-tq^2)(1-tq^3)
\cdots
**}$**

**Page 42**, exercise 2.1.18$n = (2j+1)(3j\pm 1)$ should be $n=(2j+1)(3j+1)$ or $(2j+1)(3j+2)$

**page 54**, exercise 2.2.15, line 2,

- delete "is"

**page 55**, line 1

- the binomial involving y's should have exponenets that are functions of j rather than i: $(y^{3j} - y^{1-3j})$

**page 61**, exercise 2.3.11

- to clarify, change last two lines to: "equation (2.24) implies that the $a_j$ must be unique."

**page 72**, exercise 2.4.9

- first product to right of = should be over $1 \leq i < j \leq n$

**page 82**, exercise 3.1.10,

- "negative for $k \equiv \pm 1 \pmod{8}$" should read "negative for $k \equiv \pm 3 \pmod{8}$".

**page 95**, last line,

- the upper limit on the product should be r rather than l.

**page 105**, Theorem 3.10

- change "exactly k parts of size r," to "exactly k parts of size r in the associated shifted plane partition,"
- in last displayed equation, numerator of last Gaussian polynomial should be "2r - 2 - k" rather than "r - 2 - k".

**page 109**, exercise 3.4.3 should be changed to read:

- Show that the conjectured generating function for cyclically symmetric plane partitions that fit inside $\cal{B}(r,r,r)$ can be written as
- \[ \prod_{i=1}^r \frac{1-q^{3i-1}}{1-q^{3i-2}} \prod_{1 \leq i \leq j \leq r} \frac{1-q^{3(r+i+j-1)}}{1-q^{3(2i+j-1)}}. \]
- Use {\it Mathematica\/} to show that this conjectured generating function agrees with $\det(I_r+G_r)$ for $ 1 \leq r \leq 5$.

**page 117**, exercise 3.5.5

- sentence should end "when $\lambda = -1$.

**page 125**, Proposition 4.2,

- all $n$s should be $k$s.

**page 127**, Exercise 4.1.19,

- the last term in the displayed summation should be $(-1)^b h_{a+b+1}$.

**page 144**, line 4,

- the limits on the second product should be $ 1 \leq i < j \leq r$

**page 148**, Exercise 4.3.9,

- in the last line of this exercise, the exponent in the numerator of the last fraction should be $a_j+1$

**page 155**, last diplayed equation

- $L_m$ should be $L_r$

**page 166**, beginning line 8

- The phrase "For the series given in equation (5.10) with real parameters," should read:
- "For the series $\sum_{k=0}^{\infty} x^k (\alpha)_k (\beta)_k / k! (\gamma)_k$ with $|x| = 1$ and real parameters, "

**page 166**, third displayed mathematics

- there should be a factor of $k+1$ in the denominator

**page 167**, line 2

- there should be a factor of 2 in the numerator

**page 173**, Exercise 5.2.5:

- $-c-1-k$ should be $-c-1+k$

**page 180**, bottom line of Equation 5.33:

- misplaced comma, should come after the vector

**page 180**, line 5b

- $I_r + T_j$ should be $I_r + T_r$

**page 184**, line 10

- $-RA_r^*R{-1}$ should be $-RT_r^*R{-1}$

**page 187**, line 11

- a factor of $1-q^{r-2/3}$ is missing from the denominator

**page 187**, Exercise 5.3.1:

- $\frac{1-q^{|\eta|+ht(\eta)}}{1-q^{ht(\eta)}}$ should be $\frac{1-q^{|\eta|(1+ht(\eta))}}{1-q^{|\eta|ht(\eta)}}$.
- (There are two instances of this error.)

**page 193**, expansion of f_7(x)

- linear term should be $29400x$ rather than $24900x$

**page 196**, line 3b

- change "reflection across the $y=x$ plane" to "reflection through the center of the box."

**page 196**, equation (6.4)

- change $(r-i-1,s-j-1,t-k-1)$ to $(r-i+1,s-j+1,t-k+1)$

**page 198**, equation (6.7) is incorrect. It should read

- \[ N_3(r,r,r) = \left( \prod_{i=1}^r \frac{3i-1}{3i-2} \right) \left( \prod_{1 \leq i \leq j \leq r} \frac{r+i+j-1}{2i+j-1} \right). \]

**page 198**, equation 6.8 is incorrect. It should read

- \[ N_4(r,r,r) = \prod_{1 \leq i \leq j \leq r} \frac{i+j+r-1}{i+2j-2}. \]

**page 198**, the left side of equation 6.11 should read

- $N_5(2r+1,2s+1,2t)$

**page 199**, equation 6.15 is incorrect. It should read

- \[ N_8(2r,2r,2r) = \prod_{i=0} ^{r-1}\frac{(3i+1) (6i)! (2i)!}{(4i+1)! (4i)!}. \]

**page 203**, exercise 6.1.10

- $ n+j)! $ in last denominator should be $ (n+j)! $

**page 216**, line 7b

- insert "non-negative" before "integer entries"

**page 229**, line 2

- delete "twice"

**page 236**, line 9

- "perpendicular bisector" should be "angle bisector"

**page 243**, Exercise 7.2.5:

- $y_j^{n-1}$ should be $y_j^{n-2}$.

**page 250**, equation (7.28)

- numerator of right-most fraction should be $f(x) - f(xq)$

**pages 253-254**, in each of the five equations for S(P_{n-1}(x)) beginning at the bottom of page 253

- If we replace $x$ by $xq$ in $D_q^m f(x)$, we get $q^{-m} D_q^m f(xq)$, so right-hand side of each of these equalities also needs a factor of $q^{-3(n-1)(n-2)/2}$

**page 254**, second equation (line 9):

- $(q^{3j+3}:q^3)$ should be $(q^{3j+3};q^3)$. Also in that term, a factor of $(t^6 q^{3-3n})^j$ is
- missing.

Thanks to the following people who have found errors in *Proofs and Confirmations*:
Robin Chapman, Emeric Deutsch, Neil J. A. Sloane, Paul Terwilliger and his class
at UW-Madison, Ronald P. Infante, Eric Kuo, Robert Mills