Calculate series and parallel wiring

Voltage, capacity and energy for every arrangement of the same number of blocks. The energy is always identical — the load current, and with it the cable loss, is not. 4S against 4P means one sixteenth of the cable losses.

Input

Input

Blocks in series: voltage adds up.

Parallel strands: capacity adds up. 4P is the most common and worst choice — the alternatives table shows why.

Only for the current comparison of configurations — load current is P divided by system voltage.

With parallel strands the connection point decides current sharing — details in the parallel-wiring calculator.

Result · Live

System voltage
12.8Vblocks in series × block voltage
Total capacity
400Ahparallel strands × block capacity
Total energy
5,120Whdepends only on block count — the arrangement never changes it
Load current
78.1AP/U — it decides cable cross-section and fuse size
  • At this current a higher system voltage is worth a look.CONSIDER_HIGHER_VOLTAGE
Configuration 1S4P — block grid to scale
1S4P12.8 V · 400 Ah · 5.12 kWh

Rows = series (voltage adds), strands = parallel (capacity adds). You control the arrangement via the fields on the left.

The system-voltage consequence: every arrangement of the same block count
ConfigU · CLoad currentCable loss I²R (relative)1S4P12.8 V · 400 Ah78.1 A×162S2P25.6 V · 200 Ah39.1 A×44S51.2 V · 100 Ah19.5 A×1

Same block count, same energy — but load current is P/U and cable losses scale quadratically: 4P loses 16× what 4S loses in the same cable. Your configuration is highlighted.

Calculation steps
  • Total voltage: n_s * U_block = 12.8 V
  • Total capacity: n_p * C_block = 400 Ah
  • Total energy: U_total * C_total = 5,120 Wh
  • Load current: P / U_total = 78.125 A

The formulas behind the calculator

Every number above can be recomputed: the full calculation path, all assumptions and the data source with retrieval date — plus cross-validation against independent references. Disclosed, not claimed.

An estimate based on the stated assumptions. The final design must be checked by a qualified professional against the rules that apply where you are.

Data as of: 2026-06-15

Every intermediate value with its formula, number and provenance
StepFormulaValueProvenance
Total voltagen_s * U_block12.8 Vexact
Total capacityn_p * C_block400 Ahexact
Total energyU_total * C_total5,120 Whexact
Load currentP / U_total78.125 Aexact
Formula
U = n_s · U_block · C = n_p · C_block · E = U · C
Valid for
Equal, healthy blocks of one chemistry; energy = n_s·n_p·U·C independent of the split. Reference: four 100 Ah blocks → 4P 78.1 A versus 4S 19.5 A at 1,000 W (cable losses 16:1). Current imbalance is quantified ONLY when block and interconnect resistance are provided (same-end: +80 % on the first block at 5/1 mΩ; diagonal: 0 %) — without them the calculator deliberately stays silent. Mixing switches (capacity/age/chemistry) trigger the corresponding warnings.
Not covered
Cable-length-exact imbalance (calculator 22), dynamic behaviour under load steps, BMS communication between blocks, equalising currents when first connecting unequally charged blocks (bring to equal voltage beforehand!).
Data sources
  • Manufacturer datasheets (Victron, Fronius, BYD) and IEC 61427-1, aggregated · retrieved 2026-06-15

Frequently asked questions

Does it matter whether I wire four identical battery blocks as 4S or 4P?

The stored energy is the same either way — four 12.8 V / 100 Ah blocks always hold 5.12 kWh. What changes is the current: 4S gives 51.2 V at 100 Ah while 4P gives 12.8 V at 400 Ah, so 4P draws four times the current for the same load. Cable losses scale with current squared, which makes 4S one sixteenth of the cable losses of 4P.

Can I combine battery blocks of different ages or capacities?

The calculation assumes identical blocks, the same chemistry and a matched state of charge at the moment of connection, and it warns when you flag mixed blocks. Equalising currents between blocks at different states of charge, dynamic behaviour and resistance drift from ageing are not covered.

Why do my paralleled blocks carry unequal currents?

Current sharing is decided by the wiring method — taking both leads from the same end is the most common arrangement and the worst one. If you supply block and interconnect resistance from the datasheet, the calculator quantifies the imbalance; without those values it deliberately stays silent rather than inventing a number.

Why is 4P the worst arrangement even though energy stays the same?

Four 12.8 V/100 Ah blocks always give 5.12 kWh — as 4S, 2S2P or 4P. But load current is P/U: at 1,000 W, 4P (12.8 V) draws about 78 A, 4S (51.2 V) only 20 A. Cable losses scale with the square of the current — 4P loses 16× what 4S loses in the same cable. Add thicker cables, larger fuses and current imbalance between strands. Higher system voltage is almost always the better choice if the loads allow it.

What has to match when connecting in parallel?

Capacity, chemistry, age and state of charge. Blocks of different capacity or chemistry in parallel are a critical error (hence the red MIXED_CAPACITY/MIXED_CHEMISTRY warnings); different ages let the strands drift apart. And when first connecting, the blocks must be at the same state of charge, otherwise high equalising currents flow. The load connection point additionally decides current sharing — the parallel-wiring calculator computes that.

Why does a series string need supervising balancing?

In series the same current flows through all blocks, but small capacity and self-discharge differences accumulate: one block slowly runs fuller or emptier than the others until it hits the limit first during charge or discharge and caps the whole string — or gets damaged. A supervising BMS or balancer evens this out. Putting blocks with internal BMS in series is only permissible if the manufacturer explicitly approves it.

How large is the current imbalance with same-end take-off really?

With typical values (block 5 mΩ, interconnect 1 mΩ, four blocks in parallel) the first block carries 80 % more current than its share — taken off diagonally it is zero. This figure appears since 5 August 2026 once you enter block and interconnect resistance from the datasheet; without them the calculator deliberately stays silent instead of naming a number it does not know. The detailed run with cable lengths lives in the parallel-connection calculator.

Why are mixed chemistries in one bank a knockout case?

Because end-of-charge voltages and internal resistances do not match: a LiFePO4 beside an AGM forces the same terminal voltage on both — one is chronically over-, the other undercharged, and the equalising current flows permanently. The switch for this was previously unreachable through the interface; now the warning appears as soon as you set it.

May I parallel blocks of different age?

Possible, but with an open warning: the older block has higher internal resistance and lower capacity — the new one takes more current and ages faster in turn. Rule of thumb: same chemistry, same type, age difference under a year. In series, mixing is stricter still, because the weakest block dictates the end of charge.

Where does the block voltage come from if I don't enter one?

From the chosen chemistry's nominal: 12.8 V for LiFePO4, 12.0 V for lead types. If you wire 24 V blocks, enter the voltage via the switch — previously the field was unreachable and 24 V blocks could not be computed correctly at all.

What does “4S versus 4P” mean in concrete numbers?

Same energy (5,120 Wh with four 100 Ah blocks), but 19.5 A instead of 78.1 A at 1,000 W load — a quarter of the current, a sixteenth of the cable losses. In return 4S needs balancing across the string and a 48 V capable inverter. The system-voltage calculator runs the same trade-off with cable and converter costs.