Convert fan-in-2 fan-out-3 NAND gates to FO4
According to David Harris's presentation for eve224a course: (slides 6-11 and 47)

Delay d = f+p = g*h+p

Where d is process-independent delay, f is effort delay (stage effect), p is parasitic delay, g is logical effort, h is electrical effort (fanout; h = C_out/C_in)
In the Wikipedia article &quot;Logical Effort&quot; there are some examples too:

Delay in an inverter. By definition, the logical effort g of an inverter is 1
Delay in NAND and NOR gates. The logical effort of a two-input NAND gate is calculated to be g = 4/3

For NOT gate with FO1 (driving the same NOT gate):
g=1; h=1; p=1;  so d = 1*1 + 1 = 2
For NOT gate with FO4 (the FO4 metric itself):
g=1; h=4 (Cout is 4 times more than Cin); p=1  so d = 1*4+1 =5  (the same result is at page 20 of books &quot;Logical Effort: Designing Fast CMOS Circuits&quot;, draft from 1998)
1 FO4 delay is equal to 5 process-independent units (defined by harris, slide 6)
For NAND gate with two inputs (p=2) which drives the same:
g=4/3; h=1; p=2; d= 4/3 * 1 + 2 = 10/3 = 3,3  (a 1.5 times slower than NOT with FO1, but faster than NOT FO4)
For NAND gate asked by me - 2 inputs which drives 3 same NANDs:
g=4/3; h=3; p=2; d= (some magic inside) 4/3 * 3 + 2 = 6
So
Delay of 1 FO4 gate is equal to 5/6 delay of NAND (2-in, 3 FO).
The last problem is to convert chain delay of 18 NANDs to chain delay of FO4. (slide 41 of harris)
Hmm.. seems I need only to multiply 18 NANDs delay with 6/5... 21,6 FO4.
Thanks!