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Sigmacomputing·Software Engineer·Onsite - System Design / Architecture·Senior

SeniorPrefer not to say
Jun 2026

Summary

Interviewed for a software engineering role at Sigmacomputing and got a meaty spreadsheet design problem that went deeper than I expected. The cycle detection piece especially caught me off-guard because I hadn't thought carefully about eager vs lazy evaluation trade-offs in a while.

Questions Asked (3)

Q1

Design a spreadsheet that supports formula cells with dependency tracking. How would you extend a basic get/set cell interface to handle formulas like ADD(cell_a, cell_b), and how do you detect cycles in the dependency graph before accepting a write?

System DesignAlgorithms & Data StructuresTechnical Trade-offs
Author's notes

This was the core question and it took a while to even scope properly.

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AI HintsAI Generated

Suggested Approach

Start by defining a cell model that stores either a literal value or a formula with references to other cells, then extend get/set to parse formulas and build a dependency graph. For cycle detection, perform a DFS or topological sort on the graph before committing a write, rejecting any update that would create a cycle. Emphasize the trade-offs between eager and lazy evaluation and how to handle updates efficiently.

Pro tip: Mention that you can use a versioned or timestamped dependency graph to avoid full recomputation on every write, and that cycle detection can be integrated into the write path with a simple visited set during DFS. This shows you think about performance and correctness together.

1. Define the cell model and interface

Design a Cell class that holds either a literal value or a formula (e.g., ADD(cell_a, cell_b)), and extend get/set to handle formula parsing and evaluation. Explain how get returns the computed value and set triggers dependency updates.

2. Build and maintain the dependency graph

When a formula is set, parse it to extract referenced cells and add directed edges from the formula cell to its dependencies. Maintain reverse edges (dependents) to propagate updates efficiently.

3. Detect cycles before accepting a write

Before committing a new formula, perform a DFS from the target cell following dependency edges to check if it can reach itself. If a cycle is found, reject the write and return an error.

4. Handle evaluation and updates

Choose between eager (recompute on write) and lazy (recompute on read) evaluation. For eager, use topological order to recompute affected cells; for lazy, cache computed values and invalidate on dependency changes.

5. Discuss trade-offs and optimizations

Address performance considerations like incremental updates, memoization, and handling large graphs. Mention alternative cycle detection methods (e.g., topological sort) and their complexity.

Key Points to Mention

  • Representation of formulas as expression trees or ASTs for parsing and evaluation.
  • Directed graph with nodes as cells and edges as dependencies; use adjacency lists for efficiency.
  • Cycle detection via DFS with a recursion stack or visited set, or via topological sort (Kahn's algorithm).
  • Eager vs. lazy evaluation: trade-offs in latency, memory, and consistency.
  • Incremental recomputation using reverse dependencies to update only affected cells.
  • Error handling for invalid formulas, missing references, and cycles.

AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.

Q2

Walk through the trade-offs between eager evaluation (recompute formula values whenever a dependency changes) and lazy evaluation (compute only when the cell is read). When would you choose one over the other?

Technical Trade-offsSystem Design
Author's notes

I leaned hard into lazy and the interviewer kept poking at consistency guarantees.

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AI HintsAI Generated

Suggested Approach

Start by defining both evaluation strategies clearly, then systematically compare them across dimensions like performance, memory, and complexity. Use concrete examples (e.g., spreadsheet cells) to illustrate trade-offs, and conclude with criteria for choosing based on workload characteristics and system constraints.

Pro tip: Emphasize that the choice often depends on access patterns and update frequency—eager suits read-heavy, update-rare scenarios, while lazy excels when updates are frequent but reads are sparse. Mention that hybrid approaches (e.g., memoization with invalidation) can balance trade-offs.

1. Define the strategies

Briefly explain eager evaluation (recompute on dependency change) and lazy evaluation (compute on read). Clarify that both aim to keep derived values consistent with dependencies.

2. Compare trade-offs

Discuss performance (latency vs. throughput), memory usage, computational overhead, and complexity. For example, eager may cause unnecessary recomputations, while lazy may introduce read latency and require caching.

3. Illustrate with examples

Use a concrete scenario like a spreadsheet: eager recalculates all dependent cells on edit, lazy calculates only when a cell is viewed. Highlight how each behaves under different usage patterns.

4. State selection criteria

Explain when to choose each: eager for read-heavy, predictable workloads where low read latency is critical; lazy for write-heavy, unpredictable access patterns where avoiding unnecessary work is key.

5. Mention hybrid approaches

Note that real systems often combine both, e.g., lazy with memoization and invalidation, or eager with batching, to mitigate downsides.

Key Points to Mention

  • Eager evaluation ensures immediate consistency but may waste resources on unused values.
  • Lazy evaluation defers computation, saving resources when values are not read, but adds read-time latency and caching complexity.
  • Access patterns (read vs. write frequency) heavily influence the choice.
  • Memory vs. computation trade-off: eager may use more memory for cached results; lazy may recompute or cache on demand.
  • Complexity of dependency tracking and invalidation is similar but manifests differently.
  • Hybrid strategies like memoization with lazy evaluation or incremental eager updates can offer balanced solutions.

AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.

Q3

How would you propagate or invalidate cached values when an upstream cell in the dependency graph is updated?

System DesignAlgorithms & Data Structures
Author's notes

Answered this as a follow-on to the lazy vs eager discussion.

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AI HintsAI Generated

Suggested Approach

Start by clarifying the requirements: is this a spreadsheet-like system with eager or lazy evaluation, and what are the consistency and performance constraints? Then describe a graph-based approach using topological ordering or reverse dependency traversal to propagate updates, and discuss invalidation strategies like versioning or dirty flags. Finally, compare trade-offs between eager propagation and lazy invalidation, and mention optimizations like batching or incremental recomputation.

Pro tip: Mention that you would avoid full graph traversals by maintaining a reverse dependency index and using a work queue with cycle detection, and that you'd consider memoization with versioned cache keys to handle concurrent updates safely.

1. Clarify the system model

Ask whether the dependency graph is static or dynamic, whether evaluation is eager or lazy, and what consistency guarantees are needed. This determines whether you propagate immediately or mark dirty and recompute on demand.

2. Choose propagation vs. invalidation

Decide between eagerly recomputing all downstream cells (propagation) or lazily marking them invalid and recomputing when accessed (invalidation). Discuss trade-offs: propagation gives immediate consistency but may waste work; invalidation is efficient but can cause stale reads if not handled carefully.

3. Design the traversal algorithm

For propagation, perform a topological sort of the affected subgraph or use BFS/DFS with a queue, ensuring each cell is updated after all its dependencies. For invalidation, traverse reverse edges to mark dirty flags, possibly with a version counter per cell.

4. Handle cycles and concurrency

Detect cycles to avoid infinite loops, and use versioning or timestamps to handle concurrent updates and ensure cache coherence. Mention that you might use a lock-free approach or transactional semantics if needed.

5. Optimize and discuss trade-offs

Propose optimizations like batching updates, incremental recomputation, or memoization with versioned keys. Acknowledge the trade-offs between latency, throughput, and memory overhead, and suggest metrics to monitor.

Key Points to Mention

  • Topological ordering or reverse dependency traversal to ensure correct update order
  • Eager propagation vs. lazy invalidation and their consistency/performance trade-offs
  • Dirty flags or version numbers to track stale cache entries
  • Cycle detection to prevent infinite loops in the dependency graph
  • Batching and incremental recomputation to reduce redundant work
  • Concurrency control (e.g., versioning, locks) to handle simultaneous updates

AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.