In the table, $F_{Kr}=f(L_r)/K_r$ is the margin on $K_r$: at the same $L_r$, the height of the failure assessment line divided by the $K_r$ of the assessment point. $F_{load}$ is the reserve factor on load: the factor by which all primary loads can be scaled together until the assessment point reaches the failure assessment line, with secondary stresses kept unchanged (it matches the load factor $F^L$ in BS 7910:2019+C1:2025, N.2.4.6). For both, a value above 1 is safe, and 1 means the point is on the line. For examples that give a required toughness, a remaining strength or a limiting depth, the source reports the value at which the point lies on the line, so the example value is 1 by definition.

More background in the engineering series: Residual Stress in A533B Welded Plates ; FITNET Case Studies in FAD Assessment .

The table lists the example value and the MechCalc value for each example. “Agrees” means MechCalc matches the example value within tolerance; “Method difference (see note N)” means the two use different methods or conventions, with the reasons numbered after the table. “[Source N]” points to Source N in the list below the table; it is not repeated when the previous result of the same example has the same source.

Example Result Quantity Example value MechCalc Error (%)
ASM Handbook Ex. 1: as-welded, Level 2c Agrees [Source 1] Margin on $K_r$, $F_{Kr}$ 1 0.9994 -0.06
Agrees Reserve Factor on Load $F_{load}$ 1 0.999 -0.10
ASM Handbook Ex. 1: PWHT, Level 2c Agrees [Source 2] Margin on $K_r$, $F_{Kr}$ 1 1.0002 +0.02
Agrees Reserve Factor on Load $F_{load}$ 1 1.0002 +0.02
ASM Handbook Ex. 1: as-welded, Level 2b Method difference (see note 1) [Source 3] Margin on $K_r$, $F_{Kr}$ 1 0.8962 -10.38
Method difference Reserve Factor on Load $F_{load}$ 1 0.8959 -10.41
Xie: Q345, a = 8 mm, L = 10 mm Method difference (see note 2) [Source 4] Reserve Factor on Load $F_{load}$ 1 0.955 -4.50
Xie: Q235, a = 10 mm, L = 10 mm Method difference (see note 3) [Source 5] Reserve Factor on Load $F_{load}$ 1 0.9473 -5.27
Xie: Q345, a = 2 mm, L = 40 mm Method difference (see note 4) [Source 4] Reserve Factor on Load $F_{load}$ 1 0.9572 -4.28
Yang 2009 Case 1: a/c = 0.2 Method difference (see note 5) [Source 6] Reserve Factor on Load $F_{load}$ 1 1.0618 +6.18

Notes:

Sources: