I Consume 25 Kg of Wax Every Week — How Much Stock Should I Maintain if Supplier Deliveries Are Normally Reliable?
Share
Where does 43 kg come from? 25 kg ÷ 7 days = 3.57 kg a calendar day. Over a seven-day observed lead time that is 25 kg in the pipeline. Add a buffer for the delivery and demand variation you have measured — three extra lead-time days is 10.71 kg, and a 32 kg week instead of a 25 kg week is 7 kg — giving 18 kg, so 25 + 18 = 43 kg.
Does "normally reliable" mean I can hold less? Yes — a smaller buffer, not no buffer. Reliability is a statement about the typical delivery. Your buffer exists for the worst one you have actually recorded. Shrink the lead-time half of the buffer if your deliveries never vary; keep the demand half regardless, because that half is about your customers, not your supplier.
What does 25 kg a week cost? ₹12,685 on CSI 464, ₹9,980 on Eco Soy CSI 400, ₹10,620 on Natural Soy Pearl Wax and ₹14,975 on Luxury Soy Wax Chunks. CSI lists no 25 kg pack, so each of those is a combination of listed packs.
What "normally reliable" is actually worth
A reliable supply line is worth real money and it should change your policy. The mistake is to treat it as a reason to hold nothing, because reliability and variability are not opposites. A supplier who delivers in six to eight days, every time, for a year, is extremely reliable — and still has a two-day spread. Your buffer is not insurance against your supplier being bad. It is insurance against the gap between the typical delivery and the slowest one you have actually seen.
Split the buffer explicitly, because the two halves behave differently and reliability only touches one of them.
| Component | What it covers | How to size it | Worked figure | Does reliability reduce it? |
|---|---|---|---|---|
| Pipeline | What you consume while the order is in transit | Daily rate × your observed lead time | 3.57 × 7 = 25 kg | Only if the lead time itself is shorter |
| Lead-time buffer | The gap between a typical delivery and your slowest | Daily rate × (slowest − typical) days | 3.57 × 3 = 10.71 kg | Yes. A tight spread earns a small number here |
| Demand buffer | A week that runs hotter than your average | (Busy week − average week) over the lead time | 32 − 25 = 7 kg | No. This half is about your customers |
| Reorder point | The level that triggers the order | Pipeline + both buffers | 25 + 10.71 + 7 ≈ 43 kg | Falls to ≈35 kg if the lead-time spread is zero |
Read the last row carefully, because it is the honest version of the answer to the title question. Proven reliability is worth about 8 kg of wax to you — the difference between a 43 kg reorder point and a 35 kg one. At CSI 464 pricing that is ₹4,059.20 of working capital you get back for having a supplier whose deliveries do not vary. It is a genuine saving and it is not a licence to run on fumes.
One point of honesty that this whole page rests on. Every lead-time figure here is yours, not ours. CSI publishes no delivery times, this guide states none, and the seven-day and ten-day numbers above are illustrations of the method. Go and get your own: open your order history, write down the gap between payment and wax-on-bench for the last six to ten orders, and use the longest. That single number does more for your inventory policy than any formula.
The reorder point at five lead times
The formula is reorder point = average daily consumption × lead-time days + safety stock, and at 25 kg a week the daily rate is fixed at 3.57 kg. So the only input that moves is your lead time — which is why the single most valuable half-hour you can spend on inventory is measuring it. The table holds the demand buffer at 7 kg and sets the lead-time buffer at three days of consumption in each case, so you can see what the lead time alone does.
| Your observed lead time | Pipeline | Lead-time buffer (3 days) | Demand buffer | Reorder point | Weeks of cover at the trigger | Value at CSI 464 |
|---|---|---|---|---|---|---|
| 3 days | 10.71 kg | 10.71 kg | 7 kg | ≈28 kg | 1.1 | ₹14,207.20 |
| 5 days | 17.86 kg | 10.71 kg | 7 kg | ≈36 kg | 1.4 | ₹18,266.40 |
| 7 days | 25 kg | 10.71 kg | 7 kg | ≈43 kg | 1.7 | ₹21,818.20 |
| 10 days | 35.71 kg | 10.71 kg | 7 kg | ≈53 kg | 2.1 | ₹26,892.20 |
| 14 days | 50 kg | 10.71 kg | 7 kg | ≈68 kg | 2.7 | ₹34,503.20 |
Notice what the table does not say. It does not give you a holding level, because a reorder point and a holding level answer different questions. The reorder point stops stock-outs. The holding level is simply the reorder point plus whatever you buy in one go, and it is a cash decision rather than a safety one. Order 25 kg weekly and you peak at 68 kg; order 50 kg fortnightly and you peak at 93 kg; order 100 kg monthly and you peak at 143 kg — with identical protection in all three cases, because the protection lives in the trigger.
That is the real argument for a weekly cadence when your supply is reliable. Ordering 25 kg every week rather than 100 kg every month takes your average holding from about 93 kg to about 55 kg, which at CSI 464 pricing is roughly ₹19,000 of cash released with no change in stock-out risk. The cost is four orders a month instead of one, and — because the per-kilo price does not fall with pack size on most CSI waxes — almost no price penalty for buying in smaller parcels.
Buying 25 kg when 25 kg is not a listed pack
CSI does not list a 25 kg soy wax pack. The largest listed packs are 10 kg on most waxes, 5 kg on Eco Soy CSI 400 and 50 kg on Natural Soy Pearl Wax. So a 25 kg week is always a combination, and because several waxes are priced flat per kilogram across packs — and one is priced slightly against the big bag — the combination you choose occasionally matters.
| Wax | Cheapest 25 kg combination | Weekly cost | Per kg | Alternative combination | Difference |
|---|---|---|---|---|---|
| Eco Soy CSI 400 | 5 × 5 kg at ₹1,996 | ₹9,980 | ₹399.20 | 25 × 1 kg at ₹399 = ₹9,975 | The kilos are ₹5 cheaper in total |
| Natural Soy Pearl Wax | 5 × 5 kg at ₹2,124 | ₹10,620 | ₹424.80 | 2 × 10 kg + 1 × 5 kg = ₹10,620 | Identical — the rate is flat from 5 kg up |
| Luxury Soy Wax CSI 464 | 2 × 10 kg + 1 × 5 kg | ₹12,685 | ₹507.40 | 25 × 1 kg at ₹507.40 = ₹12,685 | Identical — flat from 1 kg to 10 kg |
| Luxury Soy Wax Chunks | 25 × 1 kg at ₹599 | ₹14,975 | ₹599 | 2 × 10 kg + 1 × 5 kg = ₹14,993 | The big bags cost ₹18 more |
| Soy Pillar Wax | 2 × 10 kg + 1 × 5 kg | ₹15,000 | ₹600 | 25 × 1 kg at ₹600 = ₹15,000 | Identical — flat across every pack |
| Premium Coconut Soy CSI 468 | 2 × 10 kg + 1 × 5 kg | ₹15,925 | ₹637 | 25 × 1 kg at ₹650 = ₹16,250 | Big bags save ₹325 — a genuine step-down |
Two of those rows are worth remembering. On Luxury Soy Wax Chunks, twenty-five single kilos list at ₹14,975 while two 10 kg bags plus a 5 kg bag list at ₹14,993 — the larger packs are ₹18 dearer, because the 10 kg bag works out at ₹599.90/kg against ₹599/kg at a single kilo. Nobody should restructure a weekly order over ₹18, but everybody should stop repeating the assumption that bigger is automatically cheaper. On CSI 468, the opposite is true and the amount is real: the 5 kg and 10 kg packs are ₹637/kg against ₹650/kg at a kilo, so buying in big bags saves ₹325 a week, or about ₹16,900 a year.
And the practical side of a weekly cadence: five 5 kg bags is five things to receive, check and store every week, against three on a 10 kg-led order. At 25 kg a week you are handling 1,300 kg a year, and the difference between 260 bags and 156 bags of handling is not nothing. If your storage is cramped, the 10 kg-led combination is usually the easier week even where it costs a few rupees more.
Which wax suits a weekly cadence
At a weekly order the wax you want is one whose per-kilo rate does not punish you for buying 25 kg at a time, and whose product page gives you numbers to hold your process to. Each card shows every listed pack, the per-kilo rate and candles per pack at a 185 g fill, plus what the weekly basket costs.
| Size | Price | Per kg | Candles @ 185 g fill |
|---|---|---|---|
| 500 g | ₹260 | ₹520 | ≈2 |
| 1 kg | ₹507.40 | ₹507.40 | ≈5 |
| 5 kg | ₹2,537 | ₹507.40 | ≈27 |
| 10 kg | ₹5,074 | ₹507.40 | ≈54 |
| Size | Price | Per kg | Candles @ 185 g fill |
|---|---|---|---|
| 1 kg | ₹399 | ₹399 | ≈5 |
| 5 kg | ₹1,996 | ₹399.20 | ≈27 |
| Size | Price | Per kg | Candles @ 185 g fill |
|---|---|---|---|
| 500 g | ₹325 | ₹650 | ≈2 |
| 1 kg | ₹650 | ₹650 | ≈5 |
| 5 kg | ₹3,185 | ₹637 | ≈27 |
| 10 kg | ₹6,370 | ₹637 | ≈54 |
What one missed delivery costs
Safety stock is bought with cash and sold against lost production, so the only way to size it honestly is to know what a lost pour day is worth. At 25 kg a week over five pour days you consume 5 kg a pour day, which at a 185 g fill is about 27 candles. A full lost week is 135 candles.
| Scenario | Wax short | Candles not poured | What it also delays | What it would have cost to prevent |
|---|---|---|---|---|
| Order placed one day late | 3.57 kg | ≈19 | Nothing, if the buffer absorbs it | Already covered by the 18 kg buffer |
| Delivery three days late | 10.71 kg | ≈58 | Three days of the 14–21 day cure, pushed back | 10.71 kg held = ₹5,434.25 of CSI 464 |
| One week with no wax | 25 kg | ≈135 | A full week of cure and a week of dispatch | 25 kg held = ₹12,685 of CSI 464 |
| A hot week you did not plan for (32 kg) | 7 kg | ≈38 | The orders you took because the week was hot | 7 kg held = ₹3,551.80 of CSI 464 |
The fourth column is the one spreadsheets miss. A candle is not finished when it is poured — soy container candles are normally cured 14 to 21 days before they are fit to sell, and that time cannot be compressed by working harder next week. So a three-day stock-out does not cost you three days; it moves your entire sellable stock three days to the right, including everything already promised. That asymmetry is the whole case for holding a buffer whose cash cost you can see and whose benefit you cannot.
Set against that, the cost of holding is easy to compute and easy to over-fear. The 18 kg buffer at CSI 464 pricing is ₹9,133.20 of wax that sits there permanently. Against 1,300 kg a year — ₹6,59,620 of wax at CSI 464, or ₹5,18,960 on Eco Soy CSI 400 — that buffer is under 1.4% of annual wax spend. Very few insurance policies are that cheap, and almost none of them are refundable: unlike most insurance, your buffer is still wax, and you will eventually pour it.
Running the weekly cycle
Five steps, once a week, about ten minutes. The point of writing it down is that a weekly cadence only works if the check happens on a fixed day — drift the check and you drift the reorder point with it.
Proving your supplier is reliable
"Normally reliable" is a belief until it is a column of dates. Here is the smallest possible record that turns it into a number you can put in a formula, and what each column is for.
| Column | What goes in it | What it tells you | Where it lands in the formula |
|---|---|---|---|
| Ordered on | The date you paid, not the date you decided | Your own ordering lag, which is often the real delay | Start of the lead time |
| Arrived on | The date the wax was usable on your bench | The true end of the lead time, after unpacking and checking | End of the lead time |
| Days | Arrived minus ordered | Typical lead time (the median) and worst case (the maximum) | Pipeline = 3.57 kg × typical days |
| Short by | Anything missing, damaged or substituted | Whether the quantity you ordered is the quantity you got | Nudges the buffer up if it is ever non-zero |
Use the median of the Days column for your pipeline and the maximum for your lead-time buffer. If ten orders came in between six and eight days, your median is seven and your spread is two — so the lead-time buffer is 2 × 3.57 = 7.14 kg rather than the 10.71 kg used in the tables above, and your reorder point drops from 43 kg to about 39 kg. That is ₹2,029.60 of CSI 464 released on the strength of your own records, which is the most honest kind of inventory saving there is.
Keep one eye on the fourth column. A supplier who is reliable on dates but occasionally short on quantity produces exactly the same stock-out as a late delivery, and no amount of lead-time precision protects you from it. If "short by" is ever non-zero, the buffer has to absorb that too — and the check that catches it is weighing the delivery, not glancing at the box count.
Finally, revisit the whole calculation on a cadence rather than when something goes wrong. Twenty-five kilos a week becomes thirty-two kilos a week faster than you expect, and a reorder point expressed in kilograms silently loses days of cover as your daily rate climbs: 43 kg is 1.7 weeks at 25 kg a week but only 1.3 weeks at 32 kg. Quarterly is a sensible review; immediately is the right answer if your weekly consumption has moved by more than a fifth. The growth version of this problem is laid out in converting monthly candle sales into kilograms of wax.
CANDLEMAKINGSUPPLIESINDIA supplies candle-making raw materials, not finished candles. This page argues for a weekly 25 kg order and an average holding of around 55 kg, which means less wax sitting in your workshop than a monthly 100 kg order would put there. That is deliberate. A maker who runs a tight cycle and reorders every week is a better customer over five years than one who buys a quarter's wax, finds their cash tied up, and stops.
Every price and pack size here comes from live CSI stock in September 2026 and links to the product page, where current pricing always takes precedence. Specifications are quoted only where a product page states them: CSI 464 states a fragrance load of up to 10% with melting point and pour temperature both given as 80–90°C; Eco Soy CSI 400 states fragrance added at 80–90°C (85°C) with a two-minute stir and Eco Wicks recommended, and states no maximum load; CSI 468 states up to 13% with melt 50–53°C and pour 58–60°C; Luxury Soy Wax Chunks state 8–13% of total wax weight with 10% recommended; Natural Soy Pearl Wax states no load and no temperatures, and we say so rather than filling the gap. Loads are wax formulation limits, not regulatory limits.
Every lead-time, delivery-reliability and demand-variability figure on this page is the reader's own observed input. CSI publishes no delivery times, no dispatch promises and no courier rates, and none are claimed or implied here — the three, five, seven, ten and fourteen-day figures exist only to demonstrate the method. For a standing weekly order, recurring pricing, GST invoicing, MSDS or IFRA documentation, message us on WhatsApp at +91 7397976926.
Frequently asked questions
- My business uses 100 kg of soy wax a month — 100, 150 or 200 kg?
- I sell 500 candles a month — how many kilograms of wax should I keep?
- Should every material get the same months of cover?
- Best wax for jar candles in India
- How many candles can 1 kg of wax make?
- Why choose luxury soy wax for jar candle making
- Scaling to 1,000 orders a month
Customer reviews: The six reviews at the top of this page are genuine, published Judge.me reviews left by CSI customers on their product pages. Names, star ratings, dates and products are as recorded by Judge.me; one longer review is shortened with an ellipsis and otherwise unedited.
Figures verified September 2026: Wax prices — Eco Soy CSI 400 1 kg ₹399, 5 kg ₹1,996; Natural Soy Pearl Wax 1 kg ₹450, 5 kg ₹2,124, 10 kg ₹4,248, 50 kg ₹21,240; Luxury Soy Wax CSI 464 500 g ₹260, 1 kg ₹507.40, 5 kg ₹2,537, 10 kg ₹5,074; Luxury Soy Wax Chunks 500 g ₹299, 1 kg ₹599, 5 kg ₹2,995, 10 kg ₹5,999; Soy Pillar Wax 500 g ₹300, 1 kg ₹600, 5 kg ₹3,000, 10 kg ₹6,000; Premium Coconut Soy CSI 468 500 g ₹325, 1 kg ₹650, 5 kg ₹3,185, 10 kg ₹6,370. Stated specifications as published on product pages: CSI 464 fragrance load up to 10%, melting point 80–90°C, pour temperature 80–90°C; Eco Soy CSI 400 fragrance added at 80–90°C and at 85°C (185°F) with a gentle two-minute stir, Eco Wicks recommended, no maximum load stated; CSI 468 up to 13%, melt 50–53°C, pour 58–60°C; Luxury Soy Wax Chunks up to 13% with a recommended 8–13% of total wax weight and 10% recommended, add 80–90°C, pour 70–80°C, cure a minimum of 48 hours and ideally 1–2 weeks before burn testing; Natural Soy Pearl Wax states no fragrance load and no temperatures. Loads are wax formulation limits, not regulatory limits. Assumptions stated in-text and used in every calculation: consumption 25 kg a week; 7 calendar days and 5 pour days a week; wax fill 185 g per candle with fragrance at 8% of wax weight (14.8 g of oil per candle); a demand buffer derived from a 32 kg busy week against a 25 kg average; a three-day lead-time spread; lead times of 3, 5, 7, 10 and 14 days used purely as worked illustrations; 52 weeks and 1,300 kg a year. Lead time, delivery reliability and demand variability are the reader's own observed figures — CSI publishes no delivery times and none are claimed or implied here. Per-kilo rates are computed as pack price ÷ pack weight; weekly and annual totals are computed from listed pack prices and are not themselves listed prices. Cure of 14–21 days for soy container candles is standard practice. Prices and availability change — the linked product pages are always authoritative.