Honey Trade Minder (HTM) aims to provide a comprehensive tool for navigating and understanding international honey trade flows. The analysis is structured around two main aspects:
Note: In this first version of HTM, the focus is on the European region.
The data is sourced exclusively from official databases:
The Volumes
tab allows users to explore the production, import, and export volumes for each country and year. The data is presented in four charts:
The Pricing
tab displays the import and export prices for partner countries over the years. To enhance clarity, yearly import and export values are averaged into a single price series, displayed on a unified chart.
The direct proportion represents the share of direct imports from a partner country relative to a reporting country's total resources.
Formula:
Direct proportion_ij = Flow_ij / Total resources_i
Where:
Flow_ij
is the flow (quantity or value) from a partner country j
to a reporting country i
.Total resources_i = Production_i + Σ Flow_j,i
for the reporting country i
.The Total Blending Method assumes that a country's exports are a uniform mixture of its domestic production and imports. These imports, in turn, are blended resources originating from other partner countries, following a recursive process.
Disclaimer: The assumption of uniform blending simplifies trade dynamics. In reality, trade involves various honey qualities that vary over time and between partners. While actual flows are complex and technically challenging —if not impossible— to compute, the total blending method offers an "averaged" approach, providing a reasonable estimate of trade dynamics, allowing a deeper analysis beyond the classical direct flows.
The Eurozone receives the majority of its honey imports through five key ports: Hamburg (DE), Antwerp (BE), Valencia (ES), Rotterdam (NL) and Porto (PT). From these entry points, the honey is then distributed across Europe. Tracking the original source of these imports is crucial to understanding trade dynamics.
Formula:
Indirect proportion_t+1[i, j] = Σ_k=1^N Indirect proportion_t[k, j] · (Flow_k,i / Total resources_i)
This is an iterative system that recalculates proportions based on resource distribution until convergence.
Let's take a simple example to explain how the total blending method
works. Consider three countries, A, B, and C, trading exclusively among themselves. The trade flows and quantities are as follows:
Therefore the Direct Imports trade can be summarized in the next table
TO\FROM | A | B | C |
---|---|---|---|
A | x | - | - |
B | 10 | x | 30 |
C | - | 10 | x |
Results After Applying the Blending Method:
TO\FROM | A | B | C |
---|---|---|---|
A | x | - | - |
B | 11.8 | x | 28.2 |
C | 14.7 | - | x |
Results are presented in four histograms for a selected country and year:
The average price per kilogram is calculated for each reporting country and year:
Import price_t = Total import value_t / Total import quantity_t
Export price_t = Total export value_t / Total export quantity_t
Where:
t
represents a given year.The price data is displayed in three line charts for a selected country: