Worryingly, the first placement comes on step 87 - a bad luck number here
Thanks to everyone for helping with this one
Think there is a mistake in Richards 73. This is the way the outies of n1 look to me.
75. from step 64, r12c4 = [17/29] -> r1234c4 = [1748/2957/2967]. Here's how.
75a.[17] -> r12c5 = [56] -> r3c4 = 4 (single n2) -> r1234c4 = [1748]
75b. [294]-> r12c5 = [56] -> r3c5 = 2: two 2's n2
75c. [2957] OK
75d. [2958] clashes with 11(2)r56c4
75e. [2967] OK
75f. [2968] clash with 11(2)r56c4
76. "45"n1 -> 8 outies = 46
76a. r1234c4 = [1748] = 20 -> r45c1 = [38] = 11 -> r4c23 = 15 = {69}
76b. r1234c4 = [2957] = 23 -> r45c1 = [81] = 9 ({38} = 11 blocked by r4c23 = 12 = {39}) -> r4c23 = 14 = {59} only. But this means [57] and {59} in the same 28(5) cage - two 5's.
76c. r1234c4 = [2967] = 24 -> r45c1 = {38} = 11 -> r4c23 = 11 = {29}
.....r1234c4 = [2967] = 24 -> r45c1 = [81] = 9 -> r4c23 = 13 = {49}
77. In summary
77a. r1234c4 = [1748/2967] (no 5 r3c4)
77b. 5 in n2 only in r1:Locked for r1
77c. no 6 r2c1
77d. {46} naked pair n2:Locked for n2
77e. no 8 r1c78
77f. r4c23 = {69/29/49}(no 3,5)
77g. 28(5) = {14689/24679}
78. no 5 r7c5 or r4c6 since no 5 r123c4 (same logic as step 34)
79. from 65c. r3c123 = {156/249} = [4/6]
79a. Killer pair {46} in r3c1234: locked for r3
80. 20(3)c6 the {569} combo, 6 only in r7c5 -> no 6 r56c5
81. 5 in r4 only in n6:Locked for n6
82. 19(4)n36: combinations with 5 are {1459/2359/3457}
82a. {1459/2359} 5 can only be in r3c89
82b. {3457} must have [47] in r45c9
82c. no 5 r4c9
83. 5 in r4 only in 22(5) at r3c6
83a. no 5 r3c7
84. 19(4) at r3c8 = {1279/1378/1459/2359/2368/3457} ({1468/2467} blocked by {46} only in r4c9)
cannot have {13/23} in r4c89 because of r2c78
84a.-> r45c9 = [29/37/49/29/62/47] (no 8 r4c9)
84b. -> min r45c9 = [62] = 8
85a. min r45c9 = 8, min r12c4 = [51] = 6 -> min 4 outies = 14
85b. min r3c7 = 3 (no 1)
86. 22(5) at r3c6 must have 5 = {12568/13459/13567} ({23458} blocked by r4c6)
86a. -> must have 1
86b. -> 1 locked for c6
87. YEAH! r2c6 = 3
87a. r2c78 = {12}:Locked for n3
88. 22(5) at r3c6 = {12568/13459/13567}
88a. -> r4c78 = {2/3/4[5}} (no 6,8)
89. 19(4) at r3c8 = {2359/2368/3457}
89a. "45" n3 -> r1c6 + 10 = r3c789 = 15/18
89b. addition combo's from {3578} -> r3c789 = {357/378}
89c.r3c89 must have two of from the combinations {357/378}
89d. -> r3c89 + r45c9 = {35}[29/47]/{38}[62]
89e. r3c89 = 3{5/8}(no 7)
89f. r3c7 = 7 (single n3)
89g. no 3 r4c9
90. 22(5) now 15(4) = 13{29/56}(no 4)
90a. 3 locked for n6, r4
91. r4c1 = 8, r4c456 = [716] then 13 singles
92. r89c5 = {23} Locked for c5, n8
93. r4c78 = {35}pair for r4,n6
94. {35} pair in r34c8: Locked for c8
95. r5c9 = {79}
96. 26(5) at r5c2 must have {8/9}, -> r7c3 = {89}
97. 1 in r8 only in 16(3) = 1{69/78}
97a. -> r8c4 = 1
97b. r8c23 = {69/78} = [7/9]
97c. Killer pair {79} with r9c1: Locked for n7
97d. r7c3 = 8
97e. r8c23 = {69}:locked for n7, r8
97f. 20(3) r8 = {578}: r8c7 = 5
the rest is straightforward. Now to Para's Killer-X.