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bpf, verifier: Improve precision of BPF_ADD and BPF_SUB #5502
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bpf, verifier: Improve precision of BPF_ADD and BPF_SUB #5502
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This patch improves the precison of the scalar(32)_min_max_add and scalar(32)_min_max_sub functions, which update the u(32)min/u(32)_max ranges for the BPF_ADD and BPF_SUB instructions. We discovered this more precise operator using a technique we are developing for automatically synthesizing functions for updating tnums and ranges. According to the BPF ISA [1], "Underflow and overflow are allowed during arithmetic operations, meaning the 64-bit or 32-bit value will wrap". Our patch leverages the wrap-around semantics of unsigned overflow and underflow to improve precision. Below is an example of our patch for scalar_min_max_add; the idea is analogous for all four functions. There are three cases to consider when adding two u64 ranges [dst_umin, dst_umax] and [src_umin, src_umax]. Consider a value x in the range [dst_umin, dst_umax] and another value y in the range [src_umin, src_umax]. (a) No overflow: No addition x + y overflows. This occurs when even the largest possible sum, i.e., dst_umax + src_umax <= U64_MAX. (b) Partial overflow: Some additions x + y overflow. This occurs when the largest possible sum overflows (dst_umax + src_umax > U64_MAX), but the smallest possible sum does not overflow (dst_umin + src_umin <= U64_MAX). (c) Full overflow: All additions x + y overflow. This occurs when both the smallest possible sum and the largest possible sum overflow, i.e., both (dst_umin + src_umin) and (dst_umax + src_umax) are > U64_MAX. The current implementation conservatively sets the output bounds to unbounded, i.e, [umin=0, umax=U64_MAX], whenever there is *any* possibility of overflow, i.e, in cases (b) and (c). Otherwise it computes tight bounds as [dst_umin + src_umin, dst_umax + src_umax]: if (check_add_overflow(*dst_umin, src_reg->umin_value, dst_umin) || check_add_overflow(*dst_umax, src_reg->umax_value, dst_umax)) { *dst_umin = 0; *dst_umax = U64_MAX; } Our synthesis-based technique discovered a more precise operator. Particularly, in case (c), all possible additions x + y overflow and wrap around according to eBPF semantics, and the computation of the output range as [dst_umin + src_umin, dst_umax + src_umax] continues to work. Only in case (b), do we need to set the output bounds to unbounded, i.e., [0, U64_MAX]. Case (b) can be checked by seeing if the minimum possible sum does *not* overflow and the maximum possible sum *does* overflow, and when that happens, we set the output to unbounded: min_overflow = check_add_overflow(*dst_umin, src_reg->umin_value, dst_umin); max_overflow = check_add_overflow(*dst_umax, src_reg->umax_value, dst_umax); if (!min_overflow && max_overflow) { *dst_umin = 0; *dst_umax = U64_MAX; } Below is an example eBPF program and the corresponding log from the verifier. The current implementation of scalar_min_max_add() sets r3's bounds to [0, U64_MAX] at instruction 5: (0f) r3 += r3, due to conservative overflow handling. 0: R1=ctx() R10=fp0 0: (b7) r4 = 0 ; R4_w=0 1: (87) r4 = -r4 ; R4_w=scalar() 2: (18) r3 = 0xa000000000000000 ; R3_w=0xa000000000000000 4: (4f) r3 |= r4 ; R3_w=scalar(smin=0xa000000000000000,smax=-1,umin=0xa000000000000000,var_off=(0xa000000000000000; 0x5fffffffffffffff)) R4_w=scalar() 5: (0f) r3 += r3 ; R3_w=scalar() 6: (b7) r0 = 1 ; R0_w=1 7: (95) exit With our patch, r3's bounds after instruction 5 are set to a much more precise [0x4000000000000000,0xfffffffffffffffe]. ... 5: (0f) r3 += r3 ; R3_w=scalar(umin=0x4000000000000000,umax=0xfffffffffffffffe) 6: (b7) r0 = 1 ; R0_w=1 7: (95) exit The logic for scalar32_min_max_add is analogous. For the scalar(32)_min_max_sub functions, the reasoning is similar but applied to detecting underflow instead of overflow. We verified the correctness of the new implementations using Agni [3,4]. We since also discovered that a similar technique has been used to calculate output ranges for unsigned interval addition and subtraction in Hacker's Delight [2]. [1] https://docs.kernel.org/bpf/standardization/instruction-set.html [2] Hacker's Delight Ch.4-2, Propagating Bounds through Add’s and Subtract’s [3] https://github.com/bpfverif/agni [4] https://people.cs.rutgers.edu/~sn349/papers/sas24-preprint.pdf Co-developed-by: Matan Shachnai <[email protected]> Signed-off-by: Matan Shachnai <[email protected]> Co-developed-by: Srinivas Narayana <[email protected]> Signed-off-by: Srinivas Narayana <[email protected]> Co-developed-by: Santosh Nagarakatte <[email protected]> Signed-off-by: Santosh Nagarakatte <[email protected]> Signed-off-by: Harishankar Vishwanathan <[email protected]>
The previous commit improves the precision in scalar(32)_min_max_add, and scalar(32)_min_max_sub. The improvement in precision occurs in cases when all outcomes overflow or underflow, respectively. This commit adds selftests that exercise those cases. This commit also adds selftests for cases where the output register state bounds for u(32)_min/u(32)_max are conservatively set to unbounded (when there is partial overflow or underflow). Signed-off-by: Harishankar Vishwanathan <[email protected]> Co-developed-by: Matan Shachnai <[email protected]> Signed-off-by: Matan Shachnai <[email protected]> Suggested-by: Eduard Zingerman <[email protected]>
Upstream branch: 99fe8af |
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Pull request for series with
subject: bpf, verifier: Improve precision of BPF_ADD and BPF_SUB
version: 3
url: https://patchwork.kernel.org/project/netdevbpf/list/?series=974668